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Laser texturisation of photovoltaic module superstrates for enhanced light trapping performance A thesis submitted in fulfilment of the requirement for the degree of Doctor of Philosophy David John Moore (B.Eng) Supervisors: Prof. Dermot Brabazon Prof. Patrick J. McNally School of Mechanical and Manufacturing Engineering Dublin City University, Ireland. September 2016

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Page 1: Laser texturisation of photovoltaic module superstrates ...doras.dcu.ie/21384/1/David_John_Moore_Thesis_Final.pdf · on the absorption of light for photovoltaic applications, Poster

Laser texturisation of photovoltaic module

superstrates for enhanced light trapping

performance

A thesis submitted in fulfilment of the requirement for the degree

of

Doctor of Philosophy

David John Moore

(B.Eng)

Supervisors:

Prof. Dermot Brabazon

Prof. Patrick J. McNally

School of Mechanical and Manufacturing Engineering

Dublin City University, Ireland.

September 2016

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I

Declaration

I hereby certify that this material, which I now submit for assessment on the

programme of study leading to the award of Ph.D., is entirely my own work, that I

have exercised reasonable care to ensure that the work is original, and does not to the

best of my knowledge breach any law of copyright, and has not been taken from the

work of others save and to the extent that such work has been cited and acknowledged

within the text of my work.

Signed: ___________________________________

ID No.: 54325869

Date: 7th September 2016

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II

Dedication

To Enrika

For always being by my side

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List of Publications

This thesis describes original work that has not previously been submitted for a degree

in Dublin City University or at any other University. The investigations were carried

out in the School of Mechanical & Manufacturing Engineering, Dublin City

University under the supervision of Prof. Dermot Brabazon. This work has been

disseminated through the following publications.

Journal Papers:

Vazquez, M., Moore, D., He, X., Ben Azouz, A., Nesterenko, E., Nexterenko, P.,

Paull, B., Brabazon, D., Focussed ion beam serial sectioning and imaging of

monolithic materials for 3D reconstruction and morphological parameter evaluation,

Analyst, 139, 1, 2014, pp. 99-104

Moore, D., Rahman, M., Dowling, D., McNally, P.J., Brabazon, D., Laser machined

macro and micro structures on glass for enhanced light trapping in solar cells, Applied

Physics A, 110, 3, 2013, pp. 661-665

Moore, D., Krishnamurthy, S., Chao, Y., Wang, Q., Brabazon, D., and McNally, P.J.,

Characteristics of silicon nanocrystals for photovoltaic applications, Physica Status

Solidi A, 1-4, 2010, Vo. 208, Issue 3, pp. 604-607; DOI 10.1002/pssa.201000381

Peer Reviewed Conference Paper:

Moore, D., Brabazon, D., McNally, P.J., Laser texturisation for increased light

absorption is silicon solar cells, Part 2: Proceedings 3rd International Conference on

Sustainable Energy and Environmental Protection, Dublin, Ireland, 12-15 August

2009, pp. 218-224. ISBN: 97809555781-2-0.

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Article:

Moore, D., Huet, G., Cousinet, S., Brabazon, D., and McNally, P., Developing a low-

cost, noncontact, 3D optical surface profilometer with surface visualisation and

roughness analysis capabilities in laser-processed surface characterisation, Read-out,

Journal of Instrumentation, Control and Automation, Vol. 11.01, 2011, ISSN 0791-

4369, pp.2-3.

International Conferences, Seminars & Posters:

Moore, D., Rahman, M., Dowling, D., McNally, P.J., Brabazon, D., Laser machined

macro and micro structures on glass for enhanced light trapping in solar cells, Poster

Presentation, COLA Conference, Playa Del Carmen, Mexico, 15th November 2011.

Moore, D., Krishnamurthy, S., Chao, Y., Wang, Q., Brabazon, D., and McNally, P.J.,

Light trapping in alkyl-capped silicon nanocrystals deposited on laser textured glass

superstrates, Oral Presentation, E-MRS 2011 Spring Meeting Symposium R, Nice,

France, 11th May 2011.

Moore, D., Brabazon, D., McNally, P.J., The effects of laser induced glass texturing

on the absorption of light for photovoltaic applications, Oral Presentation, 4th Int.

Conf on Sustainable Energy and Environmental Protection, Politecnico di Bari, Italy

30th June 2010.

Moore, D., Brabazon, D., and McNally, P.J., Pulsed CO2 Laser Induced Micro and

Nanostructures on Quartz Glass, Oral Presentation, E-MRS 2010 Spring Meeting

Symposium R, Strasbourg, France, 11th June 2010.

Moore, D., Krishnamurthy, S., Chao, Y., Wang, Q., Brabazon, D., and McNally, P.J.,

Characteristics of silicon nanocrystals for photovoltaic applications, Poster

Presentation, E-MRS 2010 Spring Meeting Symposium I, Strasbourg, 10th June 2010.

Moore, D., Brabazon, D., McNally, P.J., The effects of laser induced glass texturing

on the absorption of light for photovoltaic applications, Poster Presentation, Faculty

Research Day 2010, Dublin City University, Ireland 12th May 2010.

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Moore, D., Brabazon, D., McNally, P.J., Laser texturisation of glass superstrate for

increased light absorption in thin-film silicon solar cells, Poster presentation,

‘Innovation fuelling the Smart Society’ IRCSET Symposium 2009, Dublin, Ireland,

September 25th 2009.

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Acknowledgements

Firstly, I would like to acknowledge my supervisors, Prof. Dermot Brabazon and Prof.

Patrick McNally. They have demonstrated great encouragement, provided guidance,

assistance, and flexibility, and have shown great patience, all which has allowed me

to take this thesis to where it is today. I have been very fortunate to have the

opportunity to pursue a Ph.D., and for that I am extremely grateful.

I would like to thank all of the technical staff who assisted my along the way through,

namely Michael May, Alan Meehan, Eoin Tuohy, Jim Barry, Cian Merne, Liam

Domican, and the late Martin Johnson.

I would like to extend further thanks to those who helped my learning, namely Alain

Fave of INSA Lyon who was kind enough to host me in his lab at the beginning of

these studies. It was a great experience, and certainly opened my eyes to the world of

semiconductor processing. I would also like all the collaborators who I was lucky

enough to work with during this study.

I would like to give special thanks to my colleagues and friends, Evans, Saba, Tony,

Irina, Ahmed, Sylvain, Arsalan, and Owen, just to name a few. There is no-one else I

would rather have shared this experience with.

I’d like to thank my family, especially my parents for being voices of encouragement

when life gets hard. Your love, support, and hard-work has made me who I am today.

I am eternally grateful to my amazing wife Enrika, without whose support I might

never have had the energy to complete this thesis. A very special thanks goes to my

little man Henry, there is no one else in this world who gives me perspective in the

way that you do. You have changed everything in how I see the world.

Finally, I need to thank the Irish Research Council for funding this research. Without

this funding my Ph.D. study is not something I would have been able to experience.

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Table of Contents Declaration ................................................................................................................... I

Dedication ................................................................................................................... II

List of Publications .................................................................................................... III

Acknowledgements .................................................................................................... VI

List of Figures ............................................................................................................ XI

List of Tables........................................................................................................... XVI

Nomenclature .......................................................................................................... XIX

Abstract ........................................................................................................................ 1

Chapter 1 Introduction ............................................................................................ 2

Chapter 2 Literature Review ................................................................................... 7

2.1 Introduction to solar cells .............................................................................. 7

2.2 The mechanics of the generation of photocurrent ......................................... 7

2.3 Silicon as a photovoltaic material ............................................................... 11

2.4 The Air Mass (AM) standard ...................................................................... 11

2.5 Types of wafer based silicon solar cells ...................................................... 13

2.6 Factors limiting the absorption of light in silicon solar cells ...................... 13

2.7 Possible device configurations for effective light trapping ......................... 14

2.8 Important factors in surface texturisation .................................................... 16

2.9 Common front surface textures ................................................................... 16

2.9.1 Pyramidal texture ................................................................................. 16

2.9.2 Random texture .................................................................................... 18

2.9.3 Honeycomb texture .............................................................................. 19

2.9.4 Grooving .............................................................................................. 20

2.10 Laser micromachining in solar cell design .................................................. 22

2.10.1 Design of solar cells on texturised substrates ...................................... 22

2.10.2 Micro-structuring and Nano-structuring of glass substrate with laser . 23

2.11 Computer simulation for optimum texture type .......................................... 24

2.12 Thin-film solar cell designs ......................................................................... 24

2.13 Silicon quantum dot solar cells ................................................................... 25

2.14 Solar Cell superstrate material selection ..................................................... 27

2.14.1 Refractive indices ................................................................................. 27

2.14.2 Laser absorption characteristics ........................................................... 27

2.14.3 Cost and availability ............................................................................. 28

2.14.4 Thermal properties and stability........................................................... 28

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2.14.5 Transparency to AM1.5G spectrum ..................................................... 28

2.15 Literature Review Summary ....................................................................... 29

Chapter 3 Materials & Methods............................................................................ 30

3.1 Design of a Depth-from-Focus based Optical Profilometer ........................ 30

3.1.1 System Specification ............................................................................ 34

3.1.2 Design of the Optical System ............................................................... 35

3.1.3 Design of the Motion Control System ................................................. 36

3.1.4 Image acquisition and processing ........................................................ 37

3.1.5 Image stitching (tiling) ......................................................................... 39

3.1.6 Surface roughness calculation and evaluation ..................................... 39

3.2 Verification of the optical plane of the 3D Profilometer ............................. 42

3.3 Performance analysis of the linear stages of the 3D Optical Profilometer.. 43

3.3.1 Selection of Target Positions for Positional Analysis .......................... 43

3.3.2 Recording of the stage positions using Dial Gauge Indicators ............ 44

3.3.3 Potential sources of measurement uncertainty ..................................... 47

3.4 Verification of 3D measurement performance ............................................ 49

3.4.1 Testing procedure of the 3D measurement performance of the Optical

Profilometer ........................................................................................................ 55

3.4.2 Potential sources of measurement uncertainty in the 3D measurement ...

.............................................................................................................. 60

3.5 CO2 Laser System hardware and specifications .......................................... 61

3.6 Glass materials selection for solar cells superstrates ................................... 62

3.7 Design of Experiments ................................................................................ 62

3.8 ANOVA Analysis ........................................................................................ 65

3.9 Etching of processed glass with Hydrofluoric Acid (HF) ........................... 65

3.10 Integrating sphere setup for reflection / absorption / transmission

measurements ......................................................................................................... 66

3.11 Correcting absorption data to AM1.5G solar irradiance spectrum ............. 67

3.12 SEM and EDXS Analysis ............................................................................ 68

3.13 Channel Dimensional Analysis ................................................................... 69

3.14 Solar cell selection and preparation ............................................................. 70

3.15 Measurements of I-V vs angle of incidence ................................................ 70

3.16 Optical characterisation of alkyl-capped silicon quantum dots ................... 72

3.16.1 Preparation ........................................................................................... 72

3.16.2 Silicon quantum dots size evaluations ................................................. 73

3.16.3 Deposition of silicon quantum dots onto textured glass superstrates .. 75

3.17 Focused Ion Beam Serial Sectioning ........................................................... 76

3.17.1 Chemicals ............................................................................................. 76

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3.17.2 Preparation of carbon monolith ............................................................ 76

3.17.3 Image acquisition ................................................................................. 77

3.17.4 Image processing .................................................................................. 79

3.17.5 3D reconstruction and morphological analysis .................................... 81

Chapter 4 Verification of the 3D non-contact optical profilometer...................... 82

4.1 Positional Analysis of the XYZ stage system ............................................. 82

4.1.1 Large scale positional analysis ............................................................. 83

4.1.2 Small scale positional analysis ............................................................. 88

4.1.3 Verification of 3D measurement performance ..................................... 94

4.1.4 Comparison of measurement results with a commercially available

system .............................................................................................................. 95

4.1.5 Demonstration of capability in the measurement of translucent materials

.............................................................................................................. 97

Chapter 5 Laser texturisation of glass superstrate for enhanced solar cell

performance .............................................................................................................. 98

5.1 Laser processing and parasitic light absorption losses ................................ 98

5.2 Design of Experiments and Response Surface Methodology (RSM) ......... 99

5.3 ANOVA Analysis ...................................................................................... 101

5.4 SEM and EDXS Characterisation ............................................................. 102

5.5 Effect of HF etching on absorption of light............................................... 109

5.6 Efficiency vs angle of incidence................................................................ 113

Chapter 6 Characterisation for Quantum Dot Solar Cells .................................. 115

6.1 Absorption characteristics of alkyl-capped silicon quantum dots ............. 115

6.2 Absorption characteristics of alkyl-capped silicon quantum dots on laser

textured superstrates ............................................................................................. 117

6.3 FIB serial sectioning for the 3D reconstruction of macroporous structures ....

................................................................................................................... 119

6.4 3D reconstruction and morphological analysis of the carbon monolith .... 120

6.5 3D reconstruction and morphological analysis of the silica-based monolith ..

................................................................................................................... 122

Chapter 7 Conclusions ........................................................................................ 125

7.1 Future Work .............................................................................................. 130

References ................................................................................................................ 133

Appendix A : Positional Analysis ............................................................................ i

Appendix B : RSM Procedure ............................................................................. xiv

Appendix C : Dial Gauge Technical Specifications ............................................ xvi

Appendix D : ISO 230-2 ................................................................................... xviii

Appendix E : Fused Quartz Datasheet .............................................................. xxiii

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Appendix F Channel Dimension Analysis ........................................................ xxiv

Appendix G : 3D Analysis ................................................................................ xxvii

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List of Figures

Figure 1: Flowchart and structure of the thesis ............................................................ 6

Figure 2 - The Electromagnetic spectrum (source: Wikimedia Commons) ................ 8

Figure 3 - Representative circuit of a solar cell. RS and RSH represent the series and

shunt resistances respectively. ..................................................................................... 8

Figure 4 - Typical solar cell configuration. .................................................................. 9

Figure 5: Band diagram for a photovoltaic cell. (source: Wikimedia Commons) ..... 10

Figure 6 - Solar radiation spectra according to ASTM G-173-03 [14]. ..................... 12

Figure 7. Schematics of superstrates with light rays incident vertically from the top

shown in red for situations (a) with active layer (blue) on the textured side opposite

incident rays, (b) with the active layer on the untextured side; and substrates (c) with

the active layer on the textured surface, and (d) with the active layer on the flat surface.

.................................................................................................................................... 15

Figure 8. Pyramidal texture on c-Si created by etching with TMAH [18]. ............... 18

Figure 9. Perspective view of a honeycomb structure formed by chemical etching [8].

Spacing of hexagons is 14 µm. .................................................................................. 20

Figure 10. Five possible texture types (a) V-Grooves, (b) V-Grooves double sided, (c)

Pyramids, (d) Pyramids double sided, and (e) Perpendicular grooves or ‘Patch’ texture

.................................................................................................................................... 21

Figure 11: Example of a quantum dot sensitised solar cell architecture [70]. ........... 26

Figure 12. 3D non-contact optical surface profilometer. ........................................... 32

Figure 13: Main Graphical User Interface (GUI VI Front Panel) for the 3D non-contact

optical surface profilometer. ...................................................................................... 33

Figure 14. Flowchart indicating operation of the 3D non-contact optical surface

profilometer control software. .................................................................................... 33

Figure 15. Images of the (a) high resolution optical system and vertical actuator, and

(b) XY positioning stage with stepper motors. .......................................................... 36

Figure 16. Raw data processing procedure. Both a topographical height map and a

high resolution fully focused image are created. ....................................................... 38

Figure 17. 3D surface display of laser processed grooves in transparent glass. The

surface has been shaded blue to improve visibility. Measurement area is 310 µm by

232 µm. ...................................................................................................................... 38

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Figure 18: (a) A representation of the actual surface being measured. (b) The

components of the surface profile according to ISO 4287. ........................................ 40

Figure 19. Roughness profile is obtained using the ISO 4288 standard for profile

correction.................................................................................................................... 41

Figure 20 - PYSER-SGI PS78 Stage micrometer used for calibrating the optical plane

of the microscope system. .......................................................................................... 42

Figure 21: Mitutoyo 513-405E Dial Gauge when performing point to point

measurements on the X-axis of the 3D Optical Profilometer. ................................... 45

Figure 22: The measurement procedure was performed according to the following

sequence. .................................................................................................................... 46

Figure 23: SEM image of a 0.75 mm milling tool utilised for manufacturing the

measurement artefact. ................................................................................................ 50

Figure 24 - Wide field Backscatter Electron SEM image of machined brass sample 50

Figure 25 - Secondary Electron SEM image of end face of a pillar on the machined

brass sample. Machining debris is visible at the end face of the measurement artefact.

.................................................................................................................................... 51

Figure 26 - 3D surface measurement of the machined brass sample using a Wyko

NT1100 white light interferometer ............................................................................ 52

Figure 27 - Cross sectional Wyko NT1100 measurement data of machined brass

sample. Step height is measured as 103µm................................................................ 53

Figure 28 - 3D surface profile of the machined brass sample using a DEKTAK V200Si

Stylus profilometer ..................................................................................................... 54

Figure 29 - Cross sectional profile of machined brass samples acquired using

DEKTAK V200Si Stylus profilometer ...................................................................... 54

Figure 30: Mitutoyo Rectangular Gauge Block Set (Grade 1) .................................. 55

Figure 31: Step height of nominal 500µm Mitutoyo Rectangular Gauge Block. The

WLI measurement verified the dimension of the block to be 512µm. ...................... 56

Figure 32: a) 3D view of measurement, b) Fully focused image from a step height

measurement, c) the height map from this measurement, d) the areas of high un-

repeatability and noise due to steep flanks. ................................................................ 59

Figure 33. Graphic illustration of pulse period, duration and peak power within pulse

width. .......................................................................................................................... 61

Figure 34. Central Composite Design of Experiments .............................................. 63

Figure 35. Integrating sphere setup for absorption measurements. ........................... 66

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Figure 36. Cut-away view of the integrating sphere setup......................................... 67

Figure 37: Diagram showing the SEM measurement locations on a cross sectional

view of laser micro-machined channel. ..................................................................... 69

Figure 38: Diagram showing the SEM measurement locations for the measurement of

the Width (top) parameter. Top surface is represented by red line, and measurement

locations are shown in orange. ................................................................................... 70

Figure 39. a) Angle of incidence of 90°, and b) angle of incidence of 10°. ............... 71

Figure 40. Mounting device constructed to hold textured superstrate and encapsulated

solar cell in contact. The rotational stage allowed for measurements of varying angles

of incidence to be performed...................................................................................... 71

Figure 41: The AFM image was taken on the Si-QDs cast onto mica. From the profile

along the line (a), one can find out the height of clusters was about 10 nm, which is

equivalent to the height of two layers of Si-QDs, as shown in (b) [115]. .................. 74

Figure 42: Sketch of the sample/FIB-SEM system set-up for serial sectioning and

imaging. ...................................................................................................................... 78

Figure 43 Image captured by SEM after FIB sectioning of the carbon monolith. ..... 79

Figure 44 Image captured by SEM after FIB sectioning of the silica monolith. ....... 80

Figure 45 From L to R: Outline of the pores, filling of pores and binarisation applied

to the image stack obtained for the carbon monolith. ................................................ 81

Figure 46: Large scale positional analysis along X axis. ........................................... 84

Figure 47: Large scale positional analysis along Y axis. ........................................... 85

Figure 48: Large scale positional analysis along Z axis. ........................................... 86

Figure 49: Small scale positional analysis along X axis. ........................................... 89

Figure 50: Small scale positional analysis along Y axis. ........................................... 90

Figure 51: Small scale positional analysis along Z axis. ........................................... 91

Figure 52: Measurement recorded using a Keyence VHX-5000 series 3D microscope.

.................................................................................................................................... 95

Figure 53: Fully focused true colour image of the machined brass sample ............... 96

Figure 54: 3D representation of the surface profile of the machined brass sample. .. 97

Figure 55: 3D measurement profile of laser micro-machined grooves in fused quartz

glass. Axis values are in nm. ...................................................................................... 97

Figure 56. (a) Effect of Traverse Speed with PRF=400Hz and Duty Cycle=6%. (b)

Effect of Duty Cycle with PRF=400Hz and Traverse Speed=8.333mm/s. ............... 99

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Figure 57. Values predicted by the model equation against the actual values. Points

located along the line indicate the model provides an acceptable fit. ...................... 100

Figure 58. RSM surface plot showing the correlation between the significant input

parameters and the resulting parasitic absorption in the processed material

(PRF=280Hz). .......................................................................................................... 100

Figure 59. Top down view of laser micro-machined channels in Fused Quartz. (a)

Sample 21 with low absorption properties (PRF=400Hz, Speed=8.3mm/s, Duty

Cycle=2%). (b) Sample 9 with high absorption properties (PRF=400Hz,

Speed=1.7mm/s, Duty Cycle = 6%)......................................................................... 103

Figure 60. Cross sectional view of the groove texture.(a) Sample 16 with the maximum

(duty cycle 6%, PRF 160Hz, speed 5mm/s) and (b) Sample 21 with the minimum

texture depths achieved by laser ablation (duty cycle 2%, PRF 400Hz, speed

8.33mm/s). ............................................................................................................... 103

Figure 61: Average channel depths. ......................................................................... 104

Figure 62: Average channel widths at the top surface. ............................................ 105

Figure 63: Average channel width at 50% depth. .................................................... 106

Figure 64: 3D surface profile of sample 21, 70-80 micrometres in depth, as captured

by the 3D optical profilometer. ................................................................................ 107

Figure 65. EDXS results for (a) Sample 21 with low absorption, (b) Sample 9 with

high absorption, and (c) untextured Reference Sample ........................................... 108

Figure 66. The effect of hydrofluoric acid (40%) etching on the absorption of light at

the surface. ............................................................................................................... 109

Figure 67. An electron microscope image of the surface of sample 21 before acid

etching. It is possible to see a large amount of re-cast material. Visible feature sizes

range from approximately 400 nm to several microns............................................. 110

Figure 68. (a) Surface of sample 21 after 5 minutes HF etching, and (b) Surface of

sample 21 after 10 minutes etching. ......................................................................... 110

Figure 69. Top down view of the surface morphology of laser ablated channels (duty

cycle 4%, PRF 400Hz, speed 1.67mm/s). unetched (a), after etching for 10 minutes

(b) and after etching for 20 minutes (c). .................................................................. 111

Figure 70. Absorption of AM1.5G spectrum by sample 21 with respect to etching time

(data fitted with 6th order polynomial trend line for clarity). It can clearly be seen that

etching causes a shift in absorption towards the red end of the spectrum. This can be

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directly correlated to the elongation of nanostructures on the surface due to acid

etching. ..................................................................................................................... 112

Figure 71. EDXS spectrum of sample 21 after etching with HF. Composition is close

to that before HF etching (Figure 65(a)) .................................................................. 112

Figure 72. I-V curves for solar cell at the acute angle of 10° incidence. untextured

reference (solid), sample 20 (dotted), and sample 21 (dashed). ............................... 113

Figure 73. Solar cell efficiency with different angles of incidence for the untextured

reference (solid), sample 20 (dotted), and sample 21 (dashed). ............................... 114

Figure 74: Optical microscope image of nanocrystalline silicon on substrate shortly

after drop deposition. Bubbles indicate that the solvent is still present. .................. 116

Figure 75: Light absorption characteristics of Si QDs after 1 deposition (green), 2

depositions (blue), 3 depositions (red). The absorption of the glass and the solvent

have been subtracted from this data. ........................................................................ 117

Figure 76: Light absorption characteristics of Si QDs on laser textured superstrates

after drop casting. Untextured reference (blue), Sample 19 (red), Sample 20 (green),

and Sample 21 (violet).The absorption of the glass and the solvent have been

subtracted from this data. ......................................................................................... 118

Figure 77: Spectra for untextured reference (blue) and Sample 19 (red). The spectra

have been reference matched from 520 nm to 1000 nm. ......................................... 119

Figure 78: 3D reconstruction of the porous carbon monolith .................................. 121

Figure 79: Mercury porosimetry results showing pore size distribution in the carbon

monolith [122]. ......................................................................................................... 122

Figure 80: 3D reconstruction of the porous silica monolith (Monotrap). ................ 122

Figure 81: Mercury porosimetry results showing pore size distribution in the silica-

based monolith [122]................................................................................................ 123

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List of Tables

Table 1: Outline of physical and atmospheric conditions as detailed in ASTM G-173-

03 [12]. ....................................................................................................................... 12

Table 2. Texture performance in reducing reflection from silicon solar cells ........... 19

Table 3. Optical system specification ........................................................................ 34

Table 4. Motion control system specification ............................................................ 35

Table 5: Selection of Filter parameters according to ISO 4288 ................................. 41

Table 6: Analysis of large scale movements using Mahr 810SW dial gauge ............ 44

Table 7: Analysis of small scale movements using Mitutoyo 513-405E dial gauge . 45

Table 8: Position variation from the nominal point-to-point interval. ....................... 46

Table 9: Target positions for Large Movement analysis. All positions in millimetres.

.................................................................................................................................... 47

Table 10: Target positions for Small Movement analysis. All positions in millimetres.

.................................................................................................................................... 47

Table 11: Measurement results of brass sample step height taken by the various

instruments ................................................................................................................. 53

Table 12: Design of Experiments with specified sampling intervals ......................... 58

Table 13. Laser parameters held constant during the experiments ............................ 62

Table 14. Laser process parameters used for DOE .................................................... 63

Table 15: Laser micromachining parameters for each sample produced in the DOE.

.................................................................................................................................... 64

Table 16. EDXS compositional analysis parameters ................................................. 68

Table 17: Acquisition details for carbon monolith .................................................... 78

Table 18: Acquisition details for silica monolith ....................................................... 78

Table 19: Results from large scale positional analysis along X axis ......................... 87

Table 20: Results from large scale positional analysis along Y axis ......................... 87

Table 21: Results from large scale positional analysis along Z axis ......................... 87

Table 22: Results from small scale positional analysis along X axis ........................ 92

Table 23: Results from small scale positional analysis along Y axis ........................ 92

Table 24: Results from small scale positional analysis along Z axis ......................... 92

Table 25: Accuracy results from the 6 sub-run measurements .................................. 94

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Table 26. The values of the Regression Co-Efficients for the quadratic response

surface model shown in Figure 58. .......................................................................... 101

Table 27. Contribution of the most significant factors to the quadratic response surface

model. ....................................................................................................................... 101

Table 28: R-squared values for the RSM model ...................................................... 102

Table 29. Comparison of samples with highest and lowest light absorption properties.

.................................................................................................................................. 108

Table 30 Comparison of surface composition before and after HF acid etching..... 113

Table 31. Parameters and results for I-V measurement with light incident at 10° to

surface. ..................................................................................................................... 114

Table 32: Large scale positional analysis of X axis using Mahr 810SW dial gauge

indicator (1-5)............................................................................................................... ii

Table 33: Large scale positional analysis of X axis using Mahr 810SW dial gauge

indicator (6-10)........................................................................................................... iii

Table 34: Large scale positional analysis of Y axis using Mahr 810SW dial gauge

indicator (1-5).............................................................................................................. iv

Table 35: Large scale positional analysis of Y axis using Mahr 810SW dial gauge

indicator (6-10)............................................................................................................. v

Table 36: Large scale positional analysis of Z axis using Mahr 810SW dial gauge

indicator (1-5).............................................................................................................. vi

Table 37: Large scale positional analysis of Z axis using Mahr 810SW dial gauge

indicator (6-10)........................................................................................................... vii

Table 38: Small scale positional analysis of X axis using Mitutoyo MT513-405E dial

gauge indicator (1-5) ................................................................................................ viii

Table 39: Small scale positional analysis of X axis using Mitutoyo MT513-405E dial

gauge indicator (6-10) ................................................................................................. ix

Table 40: Small scale positional analysis of Y axis using Mitutoyo MT513-405E dial

gauge indicator (1-5) .................................................................................................... x

Table 41: Small scale positional analysis of Y axis using Mitutoyo MT513-405E dial

gauge indicator (6-10) ................................................................................................. xi

Table 42: Small scale positional analysis of Z axis using Mitutoyo MT513-405E dial

gauge indicator (1-5) .................................................................................................. xii

Table 43: Small scale positional analysis of Z axis using Mitutoyo MT513-405E dial

gauge indicator (6-10) .............................................................................................. xiii

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Table 44: Results from channel depth analysis ....................................................... xxiv

Table 45: Results from channel width (top) analysis ............................................... xxv

Table 46: Results from channel width (50%) analysis ........................................... xxvi

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Nomenclature

Term Description

Duty Cycle (%)

The ratio of the pulse duration to the pulse period. A duty

cycle of 100% would indicate that the output is

continuous.

Pulse Duration (s) The amount of time the laser beam is actually irradiating

energy.

Pulse Period (s) The amount of time from the start of one pulse to the start

of the next pulse.

Pulse Repetition

Frequency (PRF) (Hz)

The frequency of the laser pulses. The inverse of pulse

period.

AM1.5G Spectrum

American Society for Testing and Materials (ASTM)

Terrestrial Reference Spectra for Photovoltaic

Performance Evaluation

Spectral Irradianceλ %

The percentage of the total incident radiant energy per

wavelength of the incident spectrum. e.g 420 nm

represents 0.16% of the total radiant energy between 42

0nm and 1000 nm.

Si-QD Silicon Quantum Dots, also known as silicon nanocrystals

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Abstract

Laser texturisation of photovoltaic module superstrates for enhanced light

trapping performance

David John Moore

In order to increase the efficiency of solar cell modules it is necessary to make the

optimum use of light incident upon them. Much research has been conducted to

improve light absorption through front surface texturing and light trapping schemes.

Laser light is commonly used in industry for various applications including marking

and texturing. By controlling laser parameters, it is possible to tailor macro and micro

structures in most materials. A CO2 laser operating at 10.6μm wavelength was used to

produce grooved textures in fused quartz material with a view to its usage as a cover

glass on top of the photovoltaic cell surface. With correct texturing it is postulated that

increased energy absorption can be promoted due to trapping of light within the

photovoltaic cell due to total internal reflection and enhanced optical path lengths.

Analysis of the effects of the laser parameters on the texture geometry and surface

morphology was performed through a combination of cross-sectioning and scanning

electron microscopy. Transmission spectra through the textured glass samples were

recorded, and transmission through the glass was improved for most samples after acid

etching. It was found that for acute angles of incidence of wavelengths of natural

sunlight upon the cells, greater coupling efficiencies were achieved compared to flat

surfaces, due to the increased light trapping effect. The main contributions of this work

include examination and quantification that indicate the laser textured solar

superstrates can increase the light trapping effect within silicon solar cells and that an

enhanced light trapping can be achieved when silicon quantum dots deposited directly

on a textured superstrate. Another two important contributions are found in the

development of characterisation methods and analyses of microstructures relevant to

light trapping in current and emerging solar cell technologies. These include the

design, fabrication, development, and verification of a newly designed and

commissioned depth-from-focus based optical profilometer with which new results in

the metrology of translucent surfaces with micro-scale roughness are presented.

Software to analyse serial FIB-SEM sections of monolithic porous microstructures

was also developed. The results gained from these characterisation methods have

allowed, and it is postulated will in the future provide, a more detailed understanding

of the light trapping process with various microstructures.

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Chapter 1 Introduction

Solar cells operate on the principle of the photoelectric effect; the conversion of light

energy to electrical energy. While there are many variations of solar cells, this energy

conversion can be achieved by illuminating a semi-conducting material with light to

generate an electron-hole pair, also called an exciton [1]. There are various materials

that are used as light absorbers in order to achieve the photoelectric effect, the most

commonly used today being silicon, mainly due to its widespread availability, the

availability of existing mature processing and handling technology from the

electronics industry, and also its band-gap suitability for absorption of the solar

spectrum.

While the efficiency of solar cells has greatly increased in recent years, the cost per

Watt peak is still too high for photovoltaics to be considered more widely as a cost

effective means of energy production. In order to reduce of the cost per Watt peak of

the solar cells, it is necessary to achieve one of the following - higher solar cell

efficiencies or lower manufacturing costs. While current high performance silicon

solar cells obtain efficiencies upwards of 20 percent, there are still significant

opportunities for further improvements [2]. The Shockley-Queisser limit states that

the theoretical maximum efficiency of a single junction silicon solar cell is 33% under

AM1.5 Global radiation. In order to achieve this goal, the solar cells must make

optimum use of the light incident upon them. While there has been much research into

the improvement of semiconductor fabrication techniques, there still remains an

opportunity to better improve the optical performance of the solar cells. The optical

performance of silicon solar cells is limited in two ways - silicon is a relatively poor

absorber of near-infrared light, and silicon also has a high refractive index meaning

there are large losses due to Fresnel reflection at the front surface [3]. Improved light

absorption characteristics have been observed in silicon solar cells through the use of

anti-reflective coatings, among which silicon nitride (Si3N4) is among the most

popular [4, 5]. However, these anti-reflective coatings operate optimally only in

certain ranges of wavelengths of light and at certain angles of incidence of solar

radiation. Other steps implemented to improve the optical performance include direct

texturisation of the front silicon surface in the solar cell. This can be achieved through

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various methods, the most common of which is chemical etching and is most effective

on single crystal silicon (c-Si). While single crystal silicon can be used to make the

cells with the highest efficiencies, due to the lack of internal lattice defects, it is also

the most expensive form of silicon to produce due to the energy intensive nature of

the manufacturing process [6]. Also, more recently thin-film solar cells and quantum

dot based solar cells are coming to the forefront of research and markets, and the direct

texturisation of these layers is difficult using existing manufacturing methods. While

thin-film solar cells in particular offer an excellent opportunity to reduce the

manufacturing costs of the cells, the associated optical losses limit the maximum

performance obtainable with this architecture. In order to reduce the optical losses and

to simultaneously reduce the manufacturing costs associated with the solar cell, it is

necessary to develop a method of improving light absorption characteristics which is

suitable for use with wafer based bulk solar cells and thin-film type solar cells. It is

postulated that an optimised surface texture can increase the ability of the solar cell to

absorb incident light more effectively, in a process known as light trapping. Quantum

dot based solar cells show great promise in being able to overcome the Shockley-

Queisser limit, and the band-gap of silicon quantum dots can be controlled by

controlling the size of the dot [7]. While the architecture of quantum dot based solar

cells is somewhat different to the traditional approach in wafer based and thin-film

silicon solar cells, there are emerging architectures that utilise micro- and nano-

structured materials for improved light trapping performance.

Objectives of this work

There are two main objectives for this research. Firstly, the aim is to investigate

fundamentally the use of lasers to texturise on the micro scale the front cover glass

superstrate as would be used in a conventional solar module. From previous

simulations performed in literature, it is estimated that the amount of light trapped in

a solar cell by trapping secondary and subsequent surface reflections can increase the

optical thickness of the solar cell by up to 40 times [8]. This is especially important

for thin-film architectures when considering that light with photon energies close to

the band-gap of the semiconductor are weakly absorbed in thin layers. The use of

lasers to create the textures offers excellent flexibility in terms of process parameters

to achieve a range of surface textures for use with the solar cells. Lasers also offer a

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non-contact process which is highly scalable in terms of production speed and

throughput, thus offering the possibility to reduce the manufacturing costs and

simultaneously increase the efficiencies of the solar cells.

In the real world use of solar cells, modules are often installed in fixed orientations,

such as on the roofs of houses or facades of buildings. The quoted efficiencies of solar

cells are those under ideal testing conditions of AM1.5G in a laboratory environment.

However, in day-to-day operations the solar module will experience different

conditions and different angles of incidence of sunlight. Thus the motivation behind

this research is to also encompass an investigation into how the angles of incidence of

light will affect the solar cell performance, and how different superstrate textures could

be used to improve light coupling into the solar cell. As the angle of incidence of light

decreases from normal to parallel, it is postulated that the texture on the surface will

assist the coupling of more light to the surface of the cell within the solar module, as

opposed to having a flat superstrate surface where a large amount of light is lost due

to reflection.

The objective of carrying out this research using glass as the front cover superstrate

lies in the properties of the material itself, and also in its suitability for the application.

Glass is currently the preferred choice for silicon based solar module manufacturers

due to its low cost and wide availability, and its beneficial mechanical and optical

transmission properties.

The second objective of this work is to investigate the characterisation methods of

microstructures used in solar cells. While there are several established methods for the

characterisation of surface nanostructures, the measurement of microstructures (on the

order of 1 micrometre to 200 micrometres) still presents some challenges.

Microstructures with high aspect ratios in this size range are outside the measurement

capability of stylus instruments such as Atomic Force Microscopes (AFM), while

significant surface roughness can also present measurement challenges to optical

instruments such as White Light Interferometers (WLI). Some types of solar cells,

particularly those based on quantum dot architectures, depend on semi-conducting

materials for operations. This work also investigates the use of an advanced Electron

Microscopy technique called Focussed-Ion Beam Serial Sectioning and Imaging, in

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order to assess the 3D structure of macroporous monolithic materials. It is believed

that this work will contribute better to the understanding of the suitability of these

techniques for solar cell material and microstructure analysis. An additional benefit of

this work lies in the fact that these characterisation methods allow surfaces of the

structures topologies to be exported by the user for use in optical simulations such as

ray-tracing, which would greatly add to the realism of simulations within the field of

photovoltaics.

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Chapter 1

Introduction

Chapter 2

Literature Review

Chapter 3

Materials & Methods

Chapter 4

Optical Profilometer

Results

Chapter 5

Laser textured glass on

Solar Cells Results

Chapter 6

Analysis of Silicon

Quantum Dot Solar

Cell components

Chapter 7

Conclusions

References

Appendices

Study objectives

Thesis outline

Solar Cell operation

Light absorption in Solar Cells

Surface texturisation of Silicon Solar Cells

Design and Verification of 3D Profilometer

Laser texturisation of glass superstrates

Measurement of light absorption losses in textured glass

Solar cell performance at varying angles of incidence

Silicon Quantum Dot deposition

Focused-Ion Beam Serial Sectioning

Axis performance analysis

Step height measurement verification

Demonstration of capability

Laser texturisation

Measurement and ANOVA of absorption losses

HF etching to reduce absorption losses

Solar Cell performance with textured superstrates at

varying angles of incidence.

Absorption spectrum of alkyl capped Silicon Quantum dots

Focused-Ion Beam Serial Sectioning of micro and nano

porous media

Verification of Optical Profilometer Performance

Performance of Solar Cells with texutred superstrates

Focused-Ion Beam Serial Sectioing and Quantum dot solar

cells

Further work and recommendations

Figure 1: Flowchart and structure of the thesis

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Chapter 2 Literature Review

2.1 Introduction to solar cells

What is a solar cell?

A solar cell, also called a photovoltaic cell, is a solid state device used for the

conversion of light energy to electrical energy. The device makes use of the physical

and chemical phenomenon known as the photovoltaic effect. Photovoltaic cells utilise

the properties of semiconductors in certain configurations to effectively absorb

photons of light incident upon the material and convert the energy of the incident

photons into electrical current [9]. While there are various possible solar cell

configurations, the most commonly used solar cells type is based on the use of silicon

[5]. Silicon is a well understood widely used semiconductor material in the electronics

industry, is widely available, and due to the accessibility to existing fabrication

techniques lends itself well to creating a cost effective solution in the production of

photovoltaic devices [6]. Importantly, silicon also absorbs electromagnetic radiation

from the near-infrared end of the spectrum to the UV, which represents coverage of a

significant band of electromagnetic solar energy incident upon Earth [1]. It is

estimated that silicon based solar cells account for approximately 92% of the global

solar cell market in 2014 [2]. Great improvements in silicon solar cell efficiency have

been made in the last decade, through improved fabrication techniques, and better

management of factors that can negatively influence solar cell performance.

2.2 The mechanics of the generation of photocurrent

The electromagnetic spectrum describes a range of wavelengths (or frequencies) of

electromagnetic radiation, as displayed in Figure 2. From a solar cell perspective, one

is typically concerned with electromagnetic radiation ranging from the near –infrared

(NIR) to the ultraviolet (UV) [4, 5]. There are two main reasons for this. Firstly, the

bulk of the solar radiation reaching sea level on Earth consists of wavelengths within

this region of the electromagnetic spectrum. Secondly, the reason for this is due to the

quantum mechanics of the photovoltaic effect. The photon energies of photons within

the NIR to UV spectrum are well matched to the band-gap energies of common

semiconductors, meaning that it becomes relatively efficient to generate photocurrent

within this range. Photons of a particular wavelength also have a corresponding photon

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energy which inversely proportional to the wavelength. For example, a photon with a

wavelength of 500 nm has an equivalent photon energy of 2.48eV, while a photon

with a wavelength of 700 nm has an equivalent photon energy of 1.77eV [10].

Figure 2 - The Electromagnetic spectrum (source: Wikimedia Commons)

The photovoltaic effect operates on the principle of utilising the properties of a P-N

junction to achieve charge separation. From an electrical point of view, a solar cell can

be represented as an ideal current source circuit with a series and shunt resistance, and

behaviour identical to that of a traditional diode [1]. An example of the equivalent

circuit can be seen in Figure 3.

Figure 3 - Representative circuit of a solar cell. RS and RSH represent the

series and shunt resistances respectively.

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Traditional diodes are also comprised of a P-N junction [11]. This type of junction is

formed by bringing into contact two differently doped semiconductors. Typically, in

the case of silicon, the p-type semiconductor is doped with Boron, and the n-type

semiconductor is doped with Phosphorous. There are several effects of doping in this

manner. Firstly, the carrier concentrations of the intrinsic (pure) semiconductor are

modified, meaning that the p-type semiconductor has excess holes, and the n-type has

excess electrons. The amount of doping therefore modifies the conductivity of the

semiconductor, which can be beneficial in reducing the series resistance of the solar

cell to maximise cell efficiency. Secondly, the P-N junction formed has the property

of only allowing current to flow in one direction. Finally, the P-N junction forms an

internal electric field and a depletion region near the boundary of the junction,

meaning is it possible to achieve change separation, and hence to generate

photocurrent by utilising the photovoltaic effect.

Figure 4 - Typical solar cell configuration.

In order to generate photocurrent in a solar cell, the incident photons of light must

energise electrons within the absorber material. When a photon is absorbed by an

atom, the energy of the photon is transferred to an electron. Typically, electrons are in

a ground (valence) state, and then become excited to a higher state on the absorption

of a photon as shown in Figure 5. However, there is a minimum amount of photon

energy required to excite the electron sufficiently so that it can contribute to

photocurrent. This minimum energy is known as the band-gap (eV), and is unique to

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each semiconducting material [1, 3]. The band-gap has several important implications

for the performance of a solar cell.

Photons at energies below the semiconductor band-gap are not absorbed do not

contribute to photocurrent.

Photons exactly at the band-gap energy can generate photocurrent with high a

spectral response, as the photons contain just enough energy to excite the

electrons into the conduction band.

Photons with energies higher than the semiconductor band-gap are absorbed

and can contribute to photocurrent generation. However, the residual energy

(photon energy minus band-gap energy) is lost in the form of thermalisation.

This effect reduces the spectral response of the solar cell at shorter

wavelengths, limiting the possible device efficiency.

Figure 5: Band diagram for a photovoltaic cell. (source: Wikimedia

Commons)

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2.3 Silicon as a photovoltaic material

For silicon, the band-gap energy is approximately 1.1eV, which corresponds to an

electromagnetic radiation wavelength of 1100nm. This means that silicon is very well

suited as a photovoltaic material, as its band-gap energy is well matched with the solar

radiation flux incident on the Earth [1]. As described in section 2.4, the majority of the

solar radiation flux reaching Earth is at wavelengths shorter than 1100nm, and hence

the band-gap of silicon offers a well suited balance between being low enough to allow

for absorption for the majority of solar radiation and simultaneously offering

reasonable quantum efficiency (QE) performance over the usable portion of the

spectrum.

Crystalline silicon is an indirect band-gap material, which means that in order for an

electron to move from the valence band into the conduction band a chance in electron

momentum (k-vector) must also occur in conjunction with transfer of energy from an

incoming photon above the band-gap energy [3]. This change is momentum is

normally provided by interaction with a phonon, or lattice vibration. What this means

in physical terms is that the probability of an electron transitioning from the valence

band to the conduction band is greatly reduced compared to the probability of the same

transition in a direct band-gap semiconductor. The absorption co-efficient of

crystalline silicon is dependent on the wavelength of light passing through it, as given

be the Beer-Lambert Law [3]. Despite this, silicon is by far the most widely used

semiconductor in photovoltaics. Combining the favourable band-gap characteristics

of silicon with its wide availability and the availability of mature silicon processing

technologies from the micro-electronics industry, it is clear why silicon solar cells

have been so successful on an industrial production scale.

2.4 The Air Mass (AM) standard

The Air Mass standard provides information on the Spectral Irradiance of solar

radiation; AM0 represents the extra-terrestrial spectrum, while AM1.5 Direct

represents the irradiance of solar energy on the Earth’s surface. The AM1.5 Global

(AM1.5G) spectrum utilised in this work represents the combined direct and diffuse

solar radiation reaching the Earth’s surface at specific conditions. The AM1.5G

standard is represented by ASTM G-173-03 and ISO 9845 [12, 13]. The Air Mass

spectra are shown in Figure 6.

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Figure 6 - Solar radiation spectra according to ASTM G-173-03 [14].

There are certain specifications involved in the calculation of the AM1.5G standard.

Certain atmospheric and physical conditions are assumed. The main considerations

are outlined in Table 1.

Table 1: Outline of physical and atmospheric conditions as detailed in

ASTM G-173-03 [12].

Factor Details

Receiving

surface

Inclined plane at 37° tilt toward the equator, the surface normal

points to the sun, at an elevation of 41.81° above the horizon

Atmosphere The 1976 U.S. Standard Atmosphere with temperature, pressure,

aerosol density (rural aerosol loading), air density, molecular

species density specified in 33 layers

Atmosphere An absolute air mass of 1.5 (solar zenith angle 48.19°s)

Atmosphere Angstrom turbidity (base e) at 500 nm of 0.084

Atmosphere Total column water vapour equivalent of 1.42 cm

Atmosphere Total column ozone equivalent of 0.34 cm

Atmosphere Surface spectral albedo (reflectivity) of Light Soil as documented

in the Jet Propulsion Laboratory

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2.5 Types of wafer based silicon solar cells

There are several manufacturing methods available for the production of Silicon solar

cells. The most common method for producing high efficiency solar cells is through

the use of single crystal silicon. Single crystal silicon (c-Si) is most commonly grown

using the Czochralski process, and produces very high quality silicon [5, 6]. However

this process is time and energy intensive, and hence this production method also

attracts higher production costs. These solar cells are used in applications where

energy density is critical such as in space applications, although improved

manufacturing methods and economies of scale have also made this type of solar cell

popular for terrestrial applications.

While single crystal based solar cells have the highest efficiencies in the Silicon PV

market, multi-crystalline solar cells make up the majority of that market, with an

estimated 56% of silicon solar cells produced in 2014 being based on multi-crystalline

silicon technology [2]. The mutli-crystalline form of silicon is significantly cheaper to

produce, however, these cells have a drawback in that their maximum efficiency is

significantly below that of cells manufactured from single crystal silicon. This is

mainly due to the fact that the grain boundaries in the multi-crystalline material act as

defects and are centres for electron-hole re-combination, essentially reducing the shunt

resistance of the solar cell and the cell efficiency [3]. There are also several methods

for manufacturing multi-crystalline solar cells. The most common manufacturing

method is the casting of melted silicon, where the grain size can be somewhat

controlled by controlling the cooling rate of the molten material. Another method,

dubbed the Ribbon method, involves the continuous casting and cooling of a thin

ribbon of silicon. This method has the potential to be the most cost effective way of

making multi-crystalline solar cells, however the drawback of this approach is the

difficulty in maintaining wafers without cracks or significant crystal defects [1].

2.6 Factors limiting the absorption of light in silicon solar cells

There are several significant factors that limit light absorption in traditional silicon

solar cells. Firstly, silicon has a high refractive index meaning that at a silicon-air

interface there is significant light loss due to Fresnel reflection [1]. In order to

overcome this limitation certain anti-reflective coatings have been developed.

Secondly, silicon is a relatively weak absorber of light in the near-infrared region of

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the electromagnetic spectrum, near to the materials band-edge. The reason for this is

that silicon is an indirect band-gap semiconductor, meaning that along with the

absorption of a photon, an interaction with a lattice vibration (phonon) is required for

an electron to transition between the valence band and the conduction band [3]. This

means that crystalline silicon has a relatively low absorption probability for photon

energies close to the band-gap. For crystalline silicon, this means the production of

thicker solar cells, to enhance the absorption probability of lower energy photons. In

thin film solar cell designs where material thickness is limited, amorphous silicon is

often utilised as it behaves as a direct band-gap semiconductor which improves

efficacy in thin layers, however silicon in this form also has a higher band-gap (closer

to 1.75eV), which in turn has a knock on effect on the materials ability to absorb the

solar spectrum [3].

2.7 Possible device configurations for effective light trapping

There are many possible device architectures and surface texturisation techniques that

could be considered for enhanced photo-absorption. Regarding wafer based solar cells,

most research work has been focused on the direct texturisation of the actual silicon

wafer used in the solar cell. A relatively small amount of research work has

investigated the effects of solar cell superstrate or substrate texturisation, which are

utilised in front and behind the solar cell respectively. Figure 7 shows possible

configurations of solar cell modules, including locations for the active medium

positioning on textured superstrates and substrates. In thin-film and quantum dot solar

cells, the active layer is usually less than 30μm thick, meaning that this type of solar

cell must be manufactured onto a supporting superstrate or substrate [1]. Therefore, in

order to improve light trapping through texturisation it is necessary to texturise the

supporting medium through etching, laser ablation, mechanical scribing or embossing.

Possible configurations are shown in Figure 7.

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(c)

(d)

Texturedsubstrates

(a)

(b)

Texturedsuperstrates

Figure 7. Schematics of superstrates with light rays incident vertically

from the top shown in red for situations (a) with active layer (blue) on

the textured side opposite incident rays, (b) with the active layer on the

untextured side; and substrates (c) with the active layer on the textured

surface, and (d) with the active layer on the flat surface.

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2.8 Important factors in surface texturisation

As some light trapping approaches utilise direct texturisation of the active region of

the solar cell, there are factors that must be taken into account when designing such a

process. Not only it is necessary to ensure that the texture itself is effective in reducing

the front surface reflection, but it is also important to consider the condition of the

surface of the solar cell. One study looked into the relationship between front surface

reflectance and minority carrier lifetime within a dry etching texturised solar cell [15].

It was concluded that there is an effective trade-off between surface damage and

reflectivity. It is a common to perform a second wet-etching step after processes such

as Reactive Ion Etching (RIE), laser machining, and mechanical grooving. Dobrzanski

et al. investigated the effects of post-laser etching chemical treatment of multi-

crystalline silicon, and it was found that there is a strong relationship between high

surface damage and low cell efficiencies [16]. When surface damage was present,

short-circuit current ISC and open-circuit voltage VOC were significantly reduced. The

advantage of texturing the front surface was only observed after 20 minutes of wet

etching in a 20% potassium hydroxide (KOH) solution. Li et al. investigated the effect

of surface roughness of zinc oxide (ZnO) covered silver (Ag) layers on Corning glass

on cell efficiency [17]. In their work, nano-crystalline Si was deposited on these

substrates by hot-wire CVD, and after testing it was concluded that when a high

substrate roughness is present, the small cavities on the substrate influence negatively

the quality of the deposited silicon causing voids, thus leading to a lower VOC and

lower cell efficiencies.

2.9 Common front surface textures

2.9.1 Pyramidal texture

There are several types of textures that have been tested on solar cells for the purpose

of increasing light trapping capabilities. One of the most common types is a pyramidal

texture of the front surface, and can be achieved through a number of methods. This

structure is more regularly used in the texturisation of mono-crystalline Si as it is

desirable to have a crystal orientation of <100> to achieve a uniform pyramidal texture

[18-20]. Frequently wet or chemical etching is used to create these pyramidal

structures. This is possible by using chemical etchants such as KOH or tetramethyl

ammonium hydroxide (TMAH). The etching is anisotropic along the <100> and

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<111> crystallographic planes thus forming a pyramidal surface topography. In one

study, TMAH and KOH were used to create a pyramidal texture [18]. It was found

that while the TMAH etch was effective, the KOH etch still produced better anti-

reflection characteristics. It was clear that the TMAH etched texture was non-uniform

and a cause of less effective results. However in another study, TMAH and KOH were

also used to etch the front surface over a period of 30 minutes at 80°C with

concentrations of 2% and 1% respectively (with 8% isopropyl alcohol (IPA)) [19].

Using TMAH led to the creation of an optimum uniform surface network of pyramids,

which when coated with a Si:N anti-reflective (AR) coating, reduced the weighted

reflection to 2.7%. There are other methods that can be used in conjunction with mono-

crystalline Si also. Reactive Ion etching (RIE) was used in one study to create hole

and columnar structures on mono-crystalline Si by masking the surface in the desired

pattern prior to etching [21]. This resulted in average reflectance values of 0.4% and

6.8% respectively. The main advantage of RIE lies in its ability to process with greater

speed, and with the use of a mask, can also be used to texturise multi-crystalline Si.

Furthermore, one study developed a novel combination of methods for the production

of additionally textured pyramidal structures though the use of plasma texturing from

a RIE source on a previously wet etched surface [22]. It was found that surface

reflection was further reduced, particularly at the blue end of the spectrum. Xu et al.

used plasma etching to form uniform conical surface structures which resulted in black

silicon [23]. These conical surface structures were shown to be particularly effective

at varying angles of incidence, considerably reducing surface reflections compared to

polished silicon. Nevertheless, other studies have simulated that the optimum structure

is a pyramidal structure with a period shorter than that of the wavelength of light

incident on it due to the benefit of the elimination of diffraction order light reflection

from such a sub-wavelength structured surface. Chen et al. used coupled-wave

analyses to simulate sub-wavelength structures, and it is reported that a pyramidal

texture on the Si surface with a period of 350nm almost completely eliminated

reflection without the aid of an AR coating, as the sub-wavelength features eliminate

almost all diffraction orders [24]. In their work, these structures were fabricated using

a combination of optical lithography and RIE, and after testing were found to have a

reflection value of approximately 2%.

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Figure 8. Pyramidal texture on c-Si created by etching with TMAH [18].

2.9.2 Random texture

Random texture structures are commonly created on multi- or poly-crystalline Si to

reduce front surface reflection. The reason for the random appearance in comparison

with that of mono-crystalline Si is that the preferred crystalline orientation is not in

the <100> configuration, but is randomised, and thus it is not possible to wet etch in a

uniform manner to form pyramids as is possible with mono-crystalline Si. In one study

a method was developed to quickly texturise multi-crystalline Si with a randomised

layout [25]. This method used negative potential dissolution in conjunction with KOH

to etch small columns on the surface of the Si, and proved an effective way to reduce

the surface reflection significantly with a process of only two minute duration.

Schmiga et al. reported the development of 17.6% efficient tri-crystalline solar cells

which were optimised by creating crater like structures in the front surface through

sulphuric, nitric, and hydro-fluoric acid etching [26]. This resulted in a AM1.5G

weighted front surface reflection of 8.8% with an AR coating. In another approach,

Srivastava et al. utilised an Ag layer deposited onto the Silicon surface by electroless

deposition to assist an etching process using HF and H2O2 [27]. This proved a

beneficial approach, as the etching time for this process is reported to be 30 seconds,

and when comparing this with a 4 minute etch time reported by Schmiga et al., a

significant reducing in process time can be realised [26]. Interestingly, Parida et al.

utilised a very similar approach as Srivastave et al., yet found that surface reflection

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only reduced in the 300nm to 500nm region of the solar spectrum for an etching time

of 30 seconds [28].

Table 2. Texture performance in reducing reflection from silicon solar

cells

Texture Type Method Reflectivity %

[Weighted AM1.5G]

Reference

Polished Si N/A 34 [16]

Pyramid Chemical Etch <15 [18]

Pyramid Chemical Etch <13 [19]

Pyramid Chemical Etch <15 [20]

Pyramid RIE <6.8 [21]

Pyramid RIE <8 [22]

Pyramid RIE 2 [24]

Random Chemical Etch <30 [25]

Random Chemical Etch 8.8 [26]

Random Chemical Etch <3 [27]

Random Chemical Etch <30 (estimate) [28]

Honeycomb Chemical Etch <20 [29]

Honeycomb Chemical Etch <5 [30]

Honeycomb Laser Texturisation

and Chemcial Etch

<15 [31]

Honeycomb Chemical Etch <20 [8]

Groove Laser Texturisation

and Chemcial Etch

8.3 [16]

2.9.3 Honeycomb texture

Hexagonal shaped pits etched into the surface of the Si have proven to be an effective

method for reducing front surface reflection, and is comparable in terms of optical

performance to an optimised pyramidal structure [8]. The honeycomb shape can be

produced by masking the surface and etching using an appropriate technique such as

Reactive Ion etching or wet chemical etching [21, 29, 30]. It is detailed that with this

kind of texture, an efficiency of 19.8% was obtained for a multi-crystalline solar cell.

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In a further investigation, Abbott and Cotter used a Q-switched neodymium-doped

yttrium aluminium garnet (Nd:YAG) pulsed laser, with a wavelength of 1064 nm, to

form pit shaped structures in multi-crystalline Si, similar in morphology to a

honeycomb structure [31]. These pits were deep and at the front surface were about

20 μm in diameter. It was necessary to remove surface damage caused by the laser

irradiation and ablation using a two stage wet etch; this was conducted with a 25%

sodium hydroxide (NaOH) solution for 3 minutes at 40 °C followed by an isotropic

etch with a 30:10:4 mixture of nitric, acetic, and hydrofluoric (HF) acids for a further

3 minutes. Several different combinations of texture were tested, including single

sided and double sided laser textures. For incident light at wavelengths between 300

nm and 1000 nm, almost no difference in reflectance characteristics was observed,

however, from 1000 nm to 1200 nm the double sided texture showed superior

performance.

Figure 9. Perspective view of a honeycomb structure formed by chemical

etching [8]. Spacing of hexagons is 14 µm.

2.9.4 Grooving

The term grooving is used to describe the technique of producing straight channels on

the Si surface. This presents another possibility for the reducing surface reflection.

Relative simple mechanical and laser methods can be used instead of etching

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techniques to produces these structures. In one study, a 50 W fundamental frequency

Nd:YAG laser was used to produce two different grooved surface structures on

different sample surfaces; one was with parallel grooves and the other with a cross-

hatched square grid pattern [16]. After a 20 minute post-process wet etch in KOH to

remove laser induced surface damage, a reduction in reflection was observed from

34% for an untextured surface to just 8.3% for the cross hatched pattern, while cell

efficiency was increased by 1.9%. This study demonstrated the effectiveness of using

lasers in the texturisation of multi-crystalline Si.

(a) (d)

(b) (e)

(c)

Figure 10. Five possible texture types (a) V-Grooves, (b) V-Grooves double sided,

(c) Pyramids, (d) Pyramids double sided, and (e) Perpendicular grooves or ‘Patch’

texture

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2.10 Laser micromachining in solar cell design

Lasers are frequently used tools in solar cell manufacturing [32, 33]. Edge isolation,

scribing, selective ablation of layers (through the use of particular wavelength laser

for specific materials), marking, and drilling. The most commonly used industrial

lasers in solar cell manufacturing are Nd:YAG and Nd:YVO4 lasers, as they are

reliable and operate at high power which can increase process throughput [34]. Several

studies have previously looked into the direct writing technique for the ablation and

texturisation of Si solar cells with these types of lasers [16, 31]. Furthermore, other

research has been carried out on the ablation of Si using short pulse lasers such as UV

nanosecond and Ti:Sapphire femtosecond lasers [35, 36]. These investigations

developed processes for efficiently structuring thin-film solar cells for the purpose of

developing more efficient module solar modules and production methods of same.

2.10.1 Design of solar cells on texturised substrates

Rim et al. performed an interesting investigation into the fabrication of solar cells on

V-shaped grooved substrates [37]. In their work, the thickness of the active layer of

the solar cell was many times less than the profile of the texture. This meant that the

active layer morphology was similar to that of the textured glass. The light trapping

characteristics of this design were analysed for different types of active layers

including amorphous and micro-crystalline Si, which were only 300nm and 1.6μm

thick respectively. It was noted in their work that the V-shaped grooved surface was

very effective on two counts; firstly the light trapping characteristics of the cell were

improved and secondly, the texture significantly increased the surface area of the

active layer on the substrate. Kang et al. also carried out an investigation in to the

optimum textured superstrate design for inclusion in building integrated photovoltaics

[38]. The study takes into account the average angle of the sun in order to optimise the

light trapping effect. Asymmetric micro-textures were manufactured though the

production of a metallic mould, from which PDMS casts were produced. These casts

were subsequently attached to the cover glass of photovoltaic panels mounted

vertically on a building façade. The study reported a significant increase in average

cell efficiency under these conditions, with an average annual energy production

enhancement of between 12.9% and 15% respectively.

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2.10.2 Micro-structuring and Nano-structuring of glass substrate with laser

Laser ablation can be used for the production of micro and nano-scale structures on

the surface of glass. For the ablation of glasses and ceramics in particular, CO2 lasers

have proven to be very effective as glasses absorb the corresponding wavelength of

10.6μm very strongly (i.e. they have a high quantum efficiency) [34, 39]. Much

research has been carried out in the field of laser machining of polymers and glasses

particularly for the purpose of micro-fluidics. Klank et al. studied microstructures

produced by CO2 laser micromachining of PMMA for the production of micro-fluidic

channels [40, 41]. Another study completed an experimental investigation into the

fabrication of micro-fluidic channels in a quartz glass block using a Nd:YAG laser

[42]. In many applications it is desirable to use shorter pulse and shorter wavelength

lasers as they offer tighter focussing and smaller heat affected zones (HAZ), meaning

there is a higher degree of control over ablation [39]. Some studies have directly

investigated the effect of pulse duration on the quality of the geometries fabricated via

micromachining [35, 43]. It is indicted from these studies that it is possible to create

smaller features with shorter pulse widths and low average powers. However, there is

a trade-off between pulse width and quality. Markillie et al. discovered that pulse

widths of 5μs created deeper craters in silica glass than 100μs pulse widths for the

same fluence (J/cm2) settings. This was due to the higher peak power for the shorter

laser pulse. However, it was noted that the shorter pulse also led to large amounts of

debris from melt ejection. By selecting the correct type of laser with suitable pulse

widths it is possible to have great control over the resulting micro and nano-structures.

Issa et al. investigated the use of a 1.5kW CO2 laser to perform micromachining in

soda-lime glass [44]. It was shown experimentally that by controlling the parameters

of the laser, it was possible to create an atlas for resulting channel widths, depths, and

shape from a single pass with prescribed laser settings. Nikumb et al. also carried out

an investigation into precision laser micromachining in glass using a frequency tripled

Nd:YAG, a fundamental Ti:Sapphire, and a fundamental Nd: YVO4 [45]. It was found

that significantly better quality micromachining could be performed by using pulse of

short duration. Both Kazansky et al. and Crawford et al. reported the creation of sub-

micron structures, in bulk silica and Si respectively, using an infra-red femtosecond

laser beam [46, 47]. These structures were detailed as having periodic structures as

small as 140nm.

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2.11 Computer simulation for optimum texture type

Much work has been carried out in the area of computer simulation of light trapping

structures. Chung et al. carried out an investigation to find the optimum properties for

light trapping using pyramidal structures [48]. For this analysis a simulation was

performed to predict the absorption of photons in Si solar cells with respect to the

incident angle and pyramidal texture. It was found that a high incident angle resulted

in lower cell efficiencies. In a study by Campbell and Green, the light trapping

properties of different surface structures are presented [49]. This investigation

suggests that the optimum pyramidal structure for anti-reflection and light trapping

characteristics should contain a slight randomisation. It was also proposed that the

most efficient structure was a double sided structure (i.e. both sides of the support

structure being textured) with a cross-hatched pattern. From simulation results of

Campbell and Green, it was noted that the light trapping probability of such a double

sided textured design is optimal for Si wafers above 100μm thickness [50]. However,

these simulations only concern Si wafer solar cells which are many times thicker than

thin film devices (which are typically 5 µm or less). These thin films conform more

closely to the surface profile of the support structure. Nevertheless, the same theory

can be applied to thin film devices, with the exception that the support is texturised

before deposition of the active Si layers, as performed by Li et al. [17]. Sanches-

Illescas investigated the effect of pyramidal and cosine shaped structures on solar

panel cover glass on the light trapping performance of the panel, and found that the

textures can provide favourable transmission characteristics, particularly at oblique

angles of incidence [51].

2.12 Thin-film solar cell designs

The function of glass in solar energy systems was presented in detail in 2008 [52]. For

the fabrication of thin-film solar cells it is necessary to use a substrate or superstrate

to provide mechanical support for the thin active layers. In order to reduce

manufacturing costs, it is desirable to use a superstrate which will form an integral

part of the finished solar cell. Therefore, glass makes the ideal candidate superstrate

for thin-film solar cell production. Deubener et al. discuss various concepts in thin-

film solar cell design, such as texturing the front surface of the glass and texturing the

back side [52]. It is considered that texturisation of the front side would lead to dirt

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accumulation under standard outdoor solar cell deployment conditions. Although it

may be possible that, with careful texturisation, a hydrophobic surface could be

produced to work in conjunction with the light trapping capabilities afforded by the

texturisation [53]. Texturisation of the back and front sides of the glass however, could

provide a promising solution as this would allow for a cell architecture and structure

similar to those optimised though simulation by Campbell and Green [49]. An

effective architecture, crystalline silicon on glass (CSG), is discussed in a study

presented by Green et al. [54]. This cell architecture does not require a thin transparent

conductive oxide (TCO) layer on a transparent glass ceramic superstrate, and is a cost

effective and robust manufacturing process for thin-film cells. Other studies indicate

that an effective operation to improve light trapping properties of the solar cell is to

directly texturise the TCO that has previously been deposited on the glass superstrate

[52, 55, 56]. One possibility of texturing glass substrates is with the use of laser

ablation mechanisms.

2.13 Silicon quantum dot solar cells

Much work has been done in recent research on quantum dot solar cells. There are

many potential applications for quantum dots, from multi-junction tandem band-gap

tuned architectures to photon energy down-converters [7, 57]. Silicon quantum dots in

particular have been subject to much research due to their optical properties and

biocompatibility [58]. It has been shown in literature that it is possible to change the

optical properties of silicon quantum dots, not only by controlling their size, but also

by controlling their surface chemistry [58-65]. The band-gap of the quantum dots can

be controlled by controlling the diameter of the dot. As the size of the dot is reduced

below the exciton Bohr radius in a semiconductor, the quantum confinement effect

occurs, which causes significant changes to the optical properties compared to those

found in the same bulk material [7]. By reducing the diameter of the quantum dot it is

possible to increase the band-gap of the material, thus offering the possibility to

optimally tune the band-gap of the material to suit the wavelength of light incident

upon it.

There are several possible architectures in which quantum dot based solar cells can be

realised. One such design, the quantum dot sensitised solar cell, shows particular

promise [7, 66, 67]. This type of design is based on the sensitisation of a micro-to-

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nano porous TiO2 paste deposited on the surface of a transparent conducting substrate.

It has been reported that the porosity, and pore size, and the pore connectivity are

important issues for the efficient operation of this type of solar cell [66]. The benefits

of solar cells based on TiO2 are well known. Due to the simplicity of the cell design

manufacturing costs can be reduced, and furthermore, there are optical benefits in the

use of TiO2 films as the micro and nano porous structures of these materials greatly

enhance light scattering [68]. The benefits of this include less sensitivity to

illumination directionality, and the possibility of enhanced light trapping effects. The

high surface area of the nanostructured materials also enable the efficient absorption

of light [69].

Figure 11: Example of a quantum dot sensitised solar cell architecture

[70].

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2.14 Solar Cell superstrate material selection

When choosing a superstrate material for this investigation there were several key

factors that were taken into account, as follows.

refractive indices

laser absorption characteristics

thermal and physical properties and stabilities

cost and availability

transparency to the AM1.5G spectrum

2.14.1 Refractive indices

In order to ascertain the feasibility of the laser texturing of the front cover superstrate

of a solar module it is necessary to choose a superstrate material with similar optical

properties to those used in conventional solar modules produced today. The majority

of solar modules today use low-cost soda lime glasses, which tend to have refractive

indices of between 1.50 and 1.55 [71]. However, it is possible that more expensive

glasses such as fused silica may be used in cases where maximum power output is of

highest importance. Refractive index is an influential parameter of this study also, as

it will affect the amount of deflection the light rays will undergo during the

geometrical light trapping effect induced by the textured surfaces.

2.14.2 Laser absorption characteristics

As most glasses are transparent across the visible electromagnetic spectrum, it is

important to choose the materials carefully as how they absorb laser light is highly

influential in determining the process quality and ability of the glass using a laser

process. Unless the laser used is able to deliver pulses of light short enough with a

high enough peak intensity to cause non-linear and two-photon absorption, such a

picosecond or femtosecond laser, it is unlikely that a laser operating in the visible

spectrum will be able to successfully obtain the required level of energy absorption

for micro-machining [39, 72]. Far-infrared lasers are well suited to the machining of

glasses as the laser light at this wavelength is absorbed well by SiO2 structures [39,

73, 74].

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2.14.3 Cost and availability

Soda-lime is the most commonly used glass, and is widely used in applications ranging

from window glass to solar module cover glass due to its low cost and wide availability

[71]. Other glasses such as borosilicate are higher in cost, and are used in instances

where the physical properties of soda-lime glass are not sufficient. Borosilicate glass,

widely known as Schott glass or Pyrex, is widely used in cookware for instance due

to its excellent thermal characteristics [75]. Meanwhile, fused silica is a synthetically

manufactured glass used only the highest quality base materials and is of high purity.

This enables fused silica to exhibit its high transmission, high chemical resistance, and

excellent thermal shock characteristics [72, 76]. While fused silica is significantly

more expensive than it counterparts, its properties can be quite beneficial for certain

applications, such as optics for high power lasers and windows in highly sensitive

scientific equipment.

2.14.4 Thermal properties and stability

While most optical glasses are brittle, they exhibit a high level of hardness and

excellent chemical resistance [1]. The thermal conductivities of glasses is normally

quite poor. While poor thermal conductivity can mean that it is possible to laser

machine locally with a very small heat affected zone (HAZ), it can also mean that the

material is very sensitive to thermal shock and cracking [73]. Fused silica is known to

be one of the glasses with the highest thermal-shock resistance of all common optical

glasses, making is highly suitable for laser micromachining. Having this high thermal-

shock resistance means it is possible to laser machine the material with a long-pulse

infra-red laser, where thermal breakdown is the mechanism for laser ablation during

micromachining.

2.14.5 Transparency to AM1.5G spectrum

According to the ASTM G173-03 Reference Spectra, the AM1.5G spectrum ranges in

wavelength from the ultra-violet range at 280nm to the infrared at 4000nm [1].

However, as the electronic band-gap of silicon is 1.1eV, silicon will not absorb any

light with a wavelength longer than approximately 1100nm [1, 77, 78]. Photon

energies close to the band-gap of the silicon absorber also provide the highest spectral

response of the solar cell, therefore it is most important that the superstrate material is

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transparent in UV-VIS-IR region of the spectrum. Higher energy photons, with

energies greater than 1.1eV, contribute the most significant energy flux of the

spectrum and results in the majority of the carrier generation that occurs in the solar

cell. Most commercially available glasses are highly transparent between 350nm and

1100nm [52].

2.15 Literature Review Summary

From this past research, it is clear that there remains a lot of interest and potential

scope for solar cell superstrate topology optimisation. In this work fused quartz was

chosen as the solar cell superstrate material to be investigated. This material provides

favourable thermal shock characteristics and excellent optical transmission properties

across the UV-VIS-IR spectrum. In particular, in this work a detailed design of

experiments for the laser texturisation of this superstrate material was investigated for

its effect on solar cell efficiency. Two characterisation methods were also developed

and investigated to allow for more detailed characterisation of the solar cell structures.

These included the design, commissioning, and verification of an optical profilometer

based on the depth-from-focus principle for the metrology of textured superstrates. In

this work an analysis of the FIB-SEM serial sectioning method was completed, which

has applications in the evaluation of macro-porous solar cell materials.

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Chapter 3 Materials & Methods

3.1 Design of a Depth-from-Focus based Optical Profilometer

The main investigation of this work was to assess the effect of laser texturised glass

superstrates on the performance of solar cells. In order to thoroughly evaluate how

solar radiation interacts with a textured surface and subsequently with the solar cell

behind it, it is necessary to measure the surface shape and texture characteristics

accurately. The laser processing parameters can then be correlated with the measured

surface texture parameters. These surface characteristics of the solar cell can in turn

be related to the cell performance under various conditions.

Optical profiling systems offer capabilities that are well aligned to this research, as

they can measure with high-resolutions over larger surface profile depths compared to

stylus type instrumentation. The non-contact nature of the measurement is also

beneficial, as the optical profiling solutions can perform a measurement over a large

surface area within a short measurement time. Examples of widely used optical

profiling techniques for transparent and optical materials include White-Light

Interferometry (WLI) and Laser Scanning Confocal Microscopy (LSCM). While these

techniques are widely utilised in the measurement of optically smooth surfaces, they

have limitations to their capabilities when measuring optically rough surfaces,

especially due to effects from surfaces roughness with a high spatial frequency [79,

80]. While the term ‘optically rough’ is somewhat arbitrary and is highly dependent

on the end application of the optical surface, in literature it has been referred to as

surface roughness in the range of 10 nm to 100 µm Ra when considering WLI

measurement applications [79]. The surface profiles created by laser processing glass

can vary in depth and roughness, with some channels exhibiting steep flanks in excess

of 70° [81]. These characteristics can be challenging to measure accurately using

optical techniques, as the numerical aperture of the objective lens used in the

measurements is directly correlated to the maximum surface angle that can be

measured [79]. In WLI applications for example, these factors can result in data

dropout, as the interference signal becomes too weak to provide any level of certainty

at particular points of the measurement. This data then requires interpolation, which

can introduce unknown amounts of measurement error.

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In pursuit of the above research goals it was decided to perform an initial evaluation

of a 3D non-contact optical profilometer based on the depth-from-focus principle, a

method which requires varying the focal plane of a specially designed optical and

imaging system with a low depth-of-field, from which it is then possible to extract

surface contour information from the surface of the specimen [82]. Advantages of this

method include sub-micrometre level resolution and the ability to measure and

visualise surfaces in real colour. This measurement technique has shown good promise

in the measurement of steep flanks and varying surface roughness conditions [80].

Little research has been performed on the suitability of an instrument with this

operating principle for the measurement of optically rough transparent surfaces,

although the measurement of translucent materials has been reported as a limitation of

this technique [80]. As part of this work an optical profilometry system was designed

and fabricated (see Figure 12), which facilitated the initial evaluation of the

measurement technique with the aim of testing the feasibility of the depth-from-focus

method for the measurement of optically rough transparent surfaces. Part of the device

evaluation process included the manufacture of a brass measurement artefact by

milling, which was evaluated using other measurement instruments (WLI and stylus)

with two main aims: firstly, to provide a method of initial comparison of the designed

profilometer with commercially available systems, and secondly, to provide an

approximate dimensional verification of the designed system. While the traceable

calibration and evaluation of such an artefact requires significant amount of work,

testing, and statistical analysis with a certified metrology institution (such as NIST,

NPL or PTB), the artefact manufactured in this work provides some initial information

about the general accuracy of the device and also provides a method by which the

measurement repeatability can be evaluated.

As the systems contains components of motion control, image processing, surface

display, and signal analysis, NI LabVIEW was selected as the software development

environment due to its ability to integrate with third party hardware and the availability

of additional software libraries such as NI Vision.

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CMOS Camera

X-axis Stepper Motor

Y-axis Stepper Motor

Z-axis Servo Motor

Granite base

LED and XY Motor Controller

50x Microscope Objective

LED Inline Lighting

Figure 12. 3D non-contact optical surface profilometer.

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Figure 13: Main Graphical User Interface (GUI VI Front Panel) for the 3D non-

contact optical surface profilometer.

Figure 14. Flowchart indicating operation of the 3D non-contact optical surface

profilometer control software.

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3.1.1 System Specification

Table 3. Optical system specification

Objective lens model Nikon CFI60 LU Plan Epi ELWD Infinity

Corrected

Objective lens magnification 50x

Objective lens working distance 10.1 mm

Objective numerical aperture 0.55

Objective resolving power 0.5 µm

Objective depth-of-field 1.0 µm

Lens tube model Infinitube FM-100

Lens tube focal length 100 mm (0.5x)

System magnification 25x

System field-of-view 310 µm x 232 µm

Camera model Mightex Systems MCE-C030-U, USB2.0

CMOS camera, 3MP colour, Enclosed, w/

GPIOs, C-mount

Camera sensor Aptina ½" Micron MT9T001, colour, Rolling

Shutter

Camera pixel size 3.2 x 3.2 µm

Camera resolution 2048 x 1536 pixels (1024 x 768 with 1:2

decimation)

Image sampling distance 0.303 µm per pixel

Illumination Single white LED, potentiometer adjustable

output, co-axial illumination configuration

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Table 4. Motion control system specification

Z-axis

Actuator model Thorlabs 612B

Motor type 12 V DC with 256:1 gearing

Encoder type 48 count encoder

12,288 counts/rev with gearing

Leadscrew pitch 0.5 mm

Travel range 12 mm

Resolution 40 nm

Speed 50 – 425 µm/s

Load capacity (axial) 4.5 kg

Controller model Precision MicroControl Corp. DC2-PC 100

Series Motion Controller

X & Y axes

Motor model Nanotec L4018S1204-M6

Motor type Bi-polar stepper, 3.5 V, 1.2 A

Steps/revolution 200

Leadscrew pitch 1 mm

Resolution 5 µm full step, 2.5 µm half-step

Speed 0.005 – 5 mm/s

Controller model Byvac BV4113

3.1.2 Design of the Optical System

The high resolution optical system was implemented using a 50x magnification Nikon

microscope objective lens. This objective lens was diffraction limited and has the

power to resolve features in the order of 500 nm in size using white light illumination

while providing a very shallow depth-of-field of 1 µm (as specified by the

manufacturer), meaning only a fraction of the image is focused at any one time. The

depth-from-focus measurement technique takes advantage of the limited depth-of-

field to correlate various height points on a surface with a vertical scanning position.

As the limited depth-of-field is the basis of the measurement method, using an

objective with a larger depth-of-field (with a lower numerical aperture and

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magnification) would reduce the vertical measurement resolution of the device. The

objective lens was used in conjunction with a 100 mm focal length microscope tube

lens and a 3MP colour USB CMOS camera as the imaging device. This configuration

gave the optical system an overall effective magnification of 25x with a field of view

of 310 µm by 232 µm, as determined in section 3.2 using a calibrated stage

micrometer.

3.1.3 Design of the Motion Control System

There are two elements to the motion control system (Figure 15). The vertical

positioning system was used to scan the sample along the vertical axis of the optical

system, thus changing the position of the in-focus optical plane. A high-accuracy

Thorlabs servo actuator (612B), with a stated minimum incremental movement

capability of 200 nm, was used for the vertical positioning of the specimen and was

controlled using a Precision Micro Control (DC2-PC) servo motor driver/amplifier.

Third party hardware integration is possible as LabVIEW supports many third party

hardware components. The vertical positioning system had a theoretical resolution of

40nm. The XY positioning system was controlled using two Nanotec stepper motors

(L4018S1204-M6) using third party USB stepper drivers (Byvac BV4113), providing

a theoretical resolution of 5µm when full-stepping, allowing for the positioning of the

specimen and for the implementation of mosaic acquisition with image stitching for

large area measurement.

a) b)

Figure 15. Images of the (a) high resolution optical system and vertical

actuator, and (b) XY positioning stage with stepper motors.

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3.1.4 Image acquisition and processing

The raw data acquired in the form of a stack of images is then processed to extract the

focused regions from each image in the stack. As the vertical position of each image

is known from the synchronisation of the motion control system during the image

acquisition, it is possible to build a 3D surface mesh from the extracted focused

regions. Significant work has been done in the area of image processing algorithms

for the extraction of depth data [82-103]. There are a significant number of algorithms

available which offer various advantages for various applications. In this

implementation, it was decided to utilise a straightforward focus detection method

through the use of a gradient magnitude algorithm. The feature extraction was

performed through the use of the Sobel edge detection algorithm in this instance [104].

The Sobel algorithm is essentially an edge detection algorithm. By using a Sobel edge

detector, an intensity value is assigned for the gradient of every pixel in the image

being analysed. The stack of images was then parsed to find the highest gradient

intensity in the image stack for each pixel along the vertical measurement plane. The

highest intensity was the referenced to a height according to the vertical position that

image was recorded at, which is stored in a ‘Height Map’. This process is shown in

Figure 16.

The 3D surface can then be visualised in full colour by placing the focused colour

image data onto the height map. An inbuilt LabVIEW VI was used to process the

height map of the surface, which is then able to display in a 3D Picture Control. Using

a 3D Picture Control configuration VI it is possible to wrap the fully focused image

(generated previously from the stack of images by extracting the focused regions) on

the surface mesh, allowing the measured specimen to be displayed in full colour at

sub-micron resolution as shown in Figure 17.

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Figure 16. Raw data processing procedure. Both a topographical height

map and a high resolution fully focused image are created.

Figure 17. 3D surface display of laser processed grooves in transparent

glass. The surface has been shaded blue to improve visibility.

Measurement area is 310 µm by 232 µm.

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3.1.5 Image stitching (tiling)

When measuring large areas using a high-magnification optical configuration, it is

often necessary to take measurements at various positions on the sample which are

later combined together to create a larger image at high resolution. This process is

frequently referred to as ‘tiling’, but is also known as image stitching. There are

various approaches to this method, however typically this is achieved by overlapping

the tiled areas of the acquisition. Overlapping the tiled sections allows for the

registration of the measurement areas in all three axes of the co-ordinate system. A

typical overlap amount is 10% which is generally seen as a reasonable compromise

between data integrity and measurement speed [79]. In the implementation of image

stitching in this work, no overlap or image registration algorithm was utilised in this

initial investigation. Instead, tiled areas were placed beside one another in the correct

order to form a larger high-resolution image.

3.1.6 Surface roughness calculation and evaluation

It is often necessary to measure the surface roughness of components in surface

engineering, as the surface roughness can significantly affect the performance of a

surface in a particular application. One example of this is in the manufacture of high

tolerance mechanical parts, such as internal combustions engine components.

However, with relevance to solar cells, surface roughness is a useful evaluation

parameter as this can influence light scattering properties of a particular surface [105].

Different surface roughness parameters reveal different important characteristics of

the material and the production processes. However, there are strict guidelines that

must be met in order to make roughness analysis repeatable and accurate. Firstly, the

data must be corrected for form error by linear regression. The following step involves

using a Gaussian filter with a low cut-off frequency defined by ISO 4287, which

removes the waviness component of the surface [106]. The waviness may appear as a

repeating pattern in the data, whose wavelength is too large to be considered as

roughness. A visual description of the components of surface roughness are given in

Figure 18.

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Figure 18: (a) A representation of the actual surface being measured. (b)

The components of the surface profile according to ISO 4287.

In order to evaluate during the calculation exactly what surface form error and

waviness constitute, it is necessary to consult ISO 4287 and ISO 4288 [106, 107]. This

standard specifically defines the data filtering parameters that must be adhered with in

order to achieve a compliant surface roughness measurement. These parameters are

shown in Table 5.

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Table 5: Selection of Filter parameters according to ISO 4288

Periodic

profiles Non-periodic profiles

Cut-off

lengths

Sampling

length Evaluation length

Spacing distance (mm) Rz (mm) Ra (mm) lc (mm) l (mm) L (mm)

> 0,01 to 0,04 to 0,1 to 0,02 0,08 0,08 0,4

> 0,04 to 0,13 > 0,1 to 0,5 > 0,02 to 0,1 0,25 0,25 1,25

> 0,13 to 0,4 > 0,5 to 10 > 0,1 to 2 0,8 0,8 4

> 0,4 to 1,3 > 10 to 50 > 2 to 10 2,5 2,5 12,5

> 1,3 to 4 > 50 > 10 8 8 40

The remaining filtered data is then used for the roughness analysis (Figure 19). Two

types of analysis were programmed and performed using the developed software; line

analysis and area analysis, where the area analysis provides similar information to that

of the line analysis but in two directions instead of one.

Figure 19. Roughness profile is obtained using the ISO 4288 standard for

profile correction.

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3.2 Verification of the optical plane of the 3D Profilometer

The optical XY plane was verified using an optical stage micrometer (PYSER-SGI

PS78) which had been calibrated and certified by UKAS. The measurement

uncertainty using this calibrated micrometre was ±0.0005 mm, which allowed for

accurate adjustment of the optical system. Figure 20 shows an image of the calibrated

micrometre scale taken as a resolution of 2048 pixels by 1536 pixels with a 1:2 image

decimation ratio, which meant the recorded image has an effective resolution of 1024

pixels by 768 pixels. By measuring the number of pixels in the image against the

calibrated scale it was possible to calculate the camera calibration value to be 3.3

pixel/μm, the reciprocal of which gives 0.303 μm/pixel. Using this information, it is

possible to calculate that the field-of-view of the optical imaging system at this

resolution was 310 μm by 232 μm. The adjustment of the system was achieved by

storing the 0.303 μm/pixel value in the operating software of the system. This value

was then taken into account when calculating the scale of the final data output.

Figure 20 - PYSER-SGI PS78 Stage micrometer used for calibrating the

optical plane of the microscope system.

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3.3 Performance analysis of the linear stages of the 3D Optical Profilometer

In order to assess the performance of the linear stages, it was necessary to utilise

measurement tools to evaluate the positional performance characteristics of the

devices. The aim of the performance analysis was to determine the positioning

accuracy and repeatability of the low-cost linear stage configurations for use in a 3D

optical profilometry applications, data which can subsequently be used when

evaluating the overall system measurement performance. To assess the accuracy and

repeatability, it was necessary to follow a standard procedure to ensure that any values

obtained for the stage performance was in line with international standards and that

they could be compared readily with the performance of other devices.

The international standard ISO 230-2 standard is specifically designed for the analysis

of stage performance [108]. The standard describes the methods which should be

followed, and also details the selection of parameters used in testing. An extract from

the standard of the parameters and formulae used in this analysis are included in

Appendix D.

3.3.1 Selection of Target Positions for Positional Analysis

The analysis was performed by moving the linear stages point to point, from one target

position to the next. The stages were allowed a settling time of a minimum of 5 seconds

for every measurement taken, in order to ensure the axes had come to a complete stop,

and that and residual vibrations did not affect the position measurement.

The X and Y stepper motor driver axes and the Z servo motor driven axis were driven

point to point at a velocity of 1mm/s with a linear acceleration profile of 10mm/s2.

These low velocities and accelerations were chosen specifically in order to negate the

effect of static friction and inertia on the accuracy and repeatability of the system.

The value of each target position can be selected without restrictions. However, it

should take the general form presented in (1), in order ensure any period errors within

the motion system are correctly sampled.

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𝑃𝑖 = (𝑖 − 1) 𝑝 + 𝑟 (1)

Where i is the number of the current target position; p is an interval based on a uniform

spacing of target points over the measurement travel; and r is a random number within

± the amplitude of possible periodic errors in the movement mechanism. It is

recommended by the standard to use a changing value of this random number, for each

target position, between ±30 % of P, which allows for any periodic errors to be

adequately sampled and evaluated.

3.3.2 Recording of the stage positions using Dial Gauge Indicators

In order to evaluate the positional accuracy and repeatability of the linear stages, dial

gauge indicators were used to measure point to point movements. In this approach, a

dual scale analysis was performed. The reason behind the dual scale approach is that

some Dial Gauge indicators facilitate longer travels, which those that have shorter

operating ranges typically offer improved accuracies. By performing the dual scale

analysis, it allows the linear stage to be evaluated for accuracy and repeatability for

both large and small scale movements. In this work, the two Dial Gauges utilised were

the Mahr MarCator 810SW and the Mitutoyo 513-405E for the long and short range

analyses respectively. Details of the analysis are outline in Table 6 and Table 7.

Table 6: Analysis of large scale movements using Mahr 810SW dial

gauge

Axis Analysis Nominal

Range (mm)

Gauge

Measurement

Range (mm)

Measurement

Point Spacing

(mm) (p)

X-axis 5 10 0.5

Y-axis 5 10 0.5

Z-axis 0.5 10 0.05

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Table 7: Analysis of small scale movements using Mitutoyo 513-405E

dial gauge

Axis Analysis Nominal

Range (mm)

Gauge

Measurement

Range (mm)

Measurement

Point Spacing

(mm) (p)

X-axis 0.2 0.2 0.02

Y-axis 0.2 0.2 0.02

Z-axis 0.2 0.2 0.02

Measurement performed for with the Mahr Dial Gauge were recorded to the nearest

0.01mm, as this was the resolution of the dial. For measurements performed with the

Mitutoyo Dial gauge, measurements were recorded to the nearest 0.001mm.

Specification sheet for both devices are available in Appendix C. The measurement

setup for the axes is shown in Figure 21. In both cases, the gauges were carefully

aligned perpendicular to the stage motion using an engineer’s square tool in order to

minimise the influence of cosine error on the measurement.

Figure 21: Mitutoyo 513-405E Dial Gauge when performing point to

point measurements on the X-axis of the 3D Optical Profilometer.

In accordance with recommendations of ISO 230-2, the target positions for the point-

to-point measurement evaluation were chosen according to (1), where p is the nominal

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measurement interval, and r is the random variation from that position. The random

position was listed as a percentage of the target position P with values as listed in

Table 8. This ensured the proper sampling of any periodic errors in the system.

Table 8: Position variation from the nominal point-to-point interval.

Target Positions (i) 1 2 3 4 5 6 7 8 9 10

Random Position

Variation % (r) -5 9 2 -12 10 -4 -12 -7 10 2

In order to proceed with a repeatable experimental procedure, and to comply with ISO

230-2, the point-to-point sequence as shown in Figure 22 was followed. Starting at the

top left of the figure, the stage movements move from the initial position to the first

target position, P1. Subsequent movements are then made the remaining points in the

cycle. It is important to note that while make the 3 individual cycles, the measurement

setup is not reset to a zero position. This procedure then ensures that any cumulative

errors are sampled across the three cycles.

1 2 3 4 5 6 7 8 9 10

1 2 3 4 5 6 7 8 9 10

1 2 3 4 5 6 7 8 9 10

1 2 3 4 5 6 7 8 9 10

1 2 3 4 5 6 7 8 9 10

1 2 3 4 5 6 7 8 9 10

Cycle 1

Cycle 2

Cycle 3

Target Positions (Pi)

Cycle j

Figure 22: The measurement procedure was performed according to the

following sequence.

The actual target positions used in the analysis for each axis are shown in Table 9 and

Table 10 for the large movement and small movement analyses respectively. In Table

10 the values for the X and Y target positions have been rounded to the nearest 5 μm,

and that is the theoretical minimum resolution of the stepper motor driven stages. The

Z-axis has a smaller travel range than the X and Y axes, hence a smaller range of

motion is investigated for the Large Movement analysis, as shown in Table 9.

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Table 9: Target positions for Large Movement analysis. All positions in

millimetres.

Axis P1 P2 P3 P4 P5 P6 P7 P8 P9 P10 END

X 0 0.48 1.09 1.53 1.76 2.75 2.88 3.08 3.72 4.95 5.10 5.5

Y 0 0.48 1.09 1.53 1.76 2.75 2.88 3.08 3.72 4.95 5.10 5.5

Z 0 0.05 0.11 0.15 0.18 0.28 0.29 0.31 0.37 0.50 0.51 0.55

Table 10: Target positions for Small Movement analysis. All positions in

millimetres.

Axis P1 P2 P3 P4 P5 P6 P7 P8 P9 P10 END

X 0 0.020 0.045 0.060 0.070 0.110 0.115 0.125 0.150 0.200 0.205 0.25

Y 0 0.020 0.045 0.060 0.070 0.110 0.115 0.125 0.150 0.200 0.205 0.25

Z 0 0.019 0.044 0.061 0.070 0.110 0.115 0.123 0.149 0.198 0.204 0.22

3.3.3 Potential sources of measurement uncertainty

In evaluating the stage positioning the potential sources of measurement error must be

considered. There are five main sources of error that must be considered in this work.

Gauge accuracy

The stage position measurements are limited by the resolution of the dial gauge. The

limiting factor in term of accuracy is the accuracy of the gauge over its full length of

travel. In the case of the Mitutoyo 513-405E, the measurement uncertainty is 3 µm

over the range of travel, while the Mahr 810SW has an uncertainty of 17 µm over 10

mm of travel.

Cosine error

Cosine error occurs when the axis of a measurement instrument becomes misaligned

with the axis of motion [109]. For an angular misalignment of 10°, a measurement

compensation factor of 0.98 must be applied to the measurement result (as cos(10) =

0.98). For example, over a 0.2 mm measurement, a 10° misalignment would mean the

total measurement deviation due to cosine effects would be 4 µm. However, over a 5

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mm range, the cosine error would be in excess of 0.1mm, which is significant. In this

work the gauges were set up using an engineer’s square tool to minimise the cosine

effect.

Abbe error

Abbe error occurs when the measurement plane of a sample changes its angular

attitude as it traverses an axis [109]. This type of error can be caused by inherent

wobble in a motion stage, which is caused by the stage not being perfectly straight or

flat. This in turn causes the stage to pitch and roll, an effect that can be greatly

exaggerated if the sample being moved is far from the motion stage. To evaluate the

type of error complex optical interferometry equipment is required. In order to

minimise the influence of Abbe error in this work, the gauges were placed as close as

practically possible to the normal position of an artefact during measurement.

Thermal effects

Thermal effects cause materials to expand and contract, which can affect not only the

device being measured, but also the measurement gauge itself. The dial gauges are

calibrated for used at 20°C according to the manufacturers specifications. No

temperature controlled environment was available for use during this work, however

the stage position measurements were recorded in quick succession (within 1 hour for

each stage) in order to minimise any thermal effects. For example, the thermal

expansion of an aluminium stage would be on the order of 25 µm/m.K, which for a

stage 50 mm in length equates to a change in length of 1.25 µm per Kelvin.

Vibration effects

Vibration from external sources can cause measurement variations, and can cause

particular issues when performing dynamic position measurements (i.e. where the

stage is measured while in motion). In this work, the designed profilometer was rigidly

mounted to a granite base to lower the centre-of-gravity of the system and to reduce

vibration effects. During the measurement, the stage was allowed to come to a

complete stop at each measurement point with a dwell time of 5 seconds. There were

no visible effects of vibration influencing dial gauge readings as each measurement

was recorded.

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3.4 Verification of 3D measurement performance

In order to assess the 3D measurement performance of the 3D profilometer, it was

necessary to utilise a 3D measurement artefact. However, the majority of

commercially available 3D measurement standards that are calibrated accurate to the

1 micrometre range are specifically designed for either for Atomic Force Microscopes

(AFM) or While Light Interferometers (WLI). The key issue around this lies in the

fact that these standards are normally made from flat polished materials, such as

silicon wafers [110]. While these extremely flat polished surfaces work well in the

calibration of AFM and WLI systems, they are not ideally suited to optical

microscopy, as imaging using this technique depends entirely on the ability to form a

high-contrast image of an object. A surface with a minimum average roughness of 15

nm and a spatial period of 2 µm are required in order for the sample to be measurable

using standard brightfield microscopy [80]. Little work has been performed in the area

of the calibration of 3D profilometers utilising the depth-from-focus measurement

technique that is in line with international ISO standards. Sun and Claverley utilised

high grade tungsten carbide spheres in the range of 1.5mm to 3mm, with the aim of

being able to acquire reliable calibration and verification measurement data within one

field-of-view of the commercial measurement system [111]. This approach utilised the

ISO 10360-8:2013 standard, which was specifically designed for the calibration of

micro-co-ordinate measurement machines. The conclusion of the work was that

different sampling patterns across the field-of-view resulted in different levels of

measurement error, which measurement errors of up to 20 micrometres found when

utilising a 50x microscope objective.

In order to test the step-height measurement performance of the 3D optical

profilometer, a purpose machined measurement artefact was manufactured. This block

was manufactured from brass material utilising a 0.75mm end mill tool as shown in

Figure 23.

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Figure 23: SEM image of a 0.75 mm milling tool utilised for

manufacturing the measurement artefact.

The brass block was machined to leave long regular columns protruding at the top

surface. Each column was 160 micrometres in width and 100 micrometres in step

height, subject to general machining tolerances. An oblique image of the measurement

artefact is presented in Figure 24.

Figure 24 - Wide field Backscatter Electron SEM image of machined

brass sample

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Figure 25 - Secondary Electron SEM image of end face of a pillar on the machined

brass sample. Machining debris is visible at the end face of the measurement

artefact.

In order to initially verify the dimensions of the columns, an SEM view of the end face

of the measurement artefact was obtained, as shown in Figure 25. The step height of

the sample was measured to be between 103 micrometres and 105 micrometres for all

columns. While this measurement acts as a good verification check, it cannot be

utilised for the purposes of measuring and calibrating the sample over an area. In order

to validate the brass artefact, it was necessary to take measurements of the same

sample utilising other measurement equipment that had been adjusted using other

certified calibrated reference artefacts. It must be mentioned that to produce a certified

calibrated artefact requires a significant amount of investment, and was outside the

main scope of this work. The main aim of this work was to verify that the performance

of the developed measurement system was in an expected range in order to show that

the measurement technique could be used for micrometre scale measurement of

optically rough transparent superstrates. For this level of verification, it was acceptable

to utilise other available laboratory measurement systems in order to gain an initial

understanding of the capabilities of the developed optical profilometry device,

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however for the evaluation of the absolute measurement accuracy of the system

significantly more investigation and statistical analysis of the artefact would be

required. In this instance, the verification equipment consisted of a Bruker DEKTAK

V200Si Stylus Profilometer, and a Veeco WYKO NT1100 White Light

Interferometer, with both instruments are sensitive well into the sub-100nm

measurement range. In an effort to maintain measurement consistency, all

measurements taken in this analysis were taken at the same point on the measurement

artefact, the location of which was marked on the sample. The measurement taken

with these White Light Interferometer is shown in Figure 26 and Figure 27.

Figure 26 - 3D surface measurement of the machined brass sample using

a Wyko NT1100 white light interferometer

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Figure 27 - Cross sectional Wyko NT1100 measurement data of

machined brass sample. Step height is measured as 103µm.

The measurement data shown in Figure 27 indicates the step height at the desired

measurement location to be 103µm. The step height measurement taken at the desired

measurement location using the stylus profilometer is shown in 3D in Figure 28 and a

2D cross-section is shown in Figure 29. It can clearly be seen in these Figures that the

edge definition of the brass artefact column is lost when measuring with the stylus

profilometer, as might be expected. Overall, there was a very close correlation between

the results from the SEM, WLI, and stylus profilometer in measuring the step height

of the brass artefact, especially considering the preliminary nature of this

investigation. The results output from the measurement instruments are presented in

Table 11.

Table 11: Measurement results of brass sample step height taken by the

various instruments

Instrument SEM WLI Stylus

Result in µm 104 103 102

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Figure 28 - 3D surface profile of the machined brass sample using a

DEKTAK V200Si Stylus profilometer

Figure 29 - Cross sectional profile of machined brass samples acquired

using DEKTAK V200Si Stylus profilometer

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3.4.1 Testing procedure of the 3D measurement performance of the Optical

Profilometer

In order to evaluate the 3D measurement performance of the Optical Profilometer, a

dual scale measurement approach was taken. A multifactorial Design of Experiments

was utilised to evaluate the performance over measurement ranges of 103 µm and 512

µm respectively. For the 103 µm measurement, the purpose machined brass block

described in section 3.4 was utilised. For the 512 µm measurement, a nominal 500 µm

gauge block from a Mitutoyo Rectangular Gauge Block Set (as shown in Figure 30)

was used. This gauge block was first verified by WLI, and the results of this are shown

in Figure 31.

Figure 30: Mitutoyo Rectangular Gauge Block Set (Grade 1)

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Figure 31: Step height of nominal 500µm Mitutoyo Rectangular Gauge

Block. The WLI measurement verified the dimension of the block to be

512µm.

To evaluate the 3D measurement performance of the 3D Optical Profilometer, a testing

procedure was designed in the absence of a formal ISO standard for the evaluation of

this type of instrument. Accuracy and repeatability can be determined by direct

comparison of measurement of a sample with a known dimension. However, as a

certified calibrated artefact was not available, this became a challenging aspect. By

utilising the purpose machined brass artefact and the Mitutoyo gauge block as the step-

height references it is only possible to verify the estimated accuracy of the system as

the absolute accuracy of the artefacts is not certified or traceable. The estimated

accuracy is sufficient for an initial evaluation of the system, but for absolute accuracy

verification further work would be required. The accuracy is evaluated by taking

nominal step height to be the average of the three measurements, as detailed in Table

11. While this approach does not give absolute accuracy information, it is designed to

give some credibility to the investigation in measuring at this scale. The repeatability

of the measurements is an aspect that can be evaluated, as this doesn’t depend on the

absolute accuracy of the artefact. Having a repeatable measurement can be considered

more important, as the accuracy of the system can easily be improved at a later date

providing the system is repeatable.

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To evaluate the 3D measurement performance of the system the following procedure

was formulated. Firstly, the most important measurement parameters had to be

calculated. In this instance, the most important controllable measurement parameter

was sampling height on the Z-axis. As outlined in section 3.1.4, the profilometer

system operates by recording a series of images along the optical axis of the

instrument, which is parallel with the Z-axis. Hence, by controlling the physical

distance between each image recorded in that sequence, it is possible to evaluate the

3D measurement accuracy as a function of sampling interval. This correlation is of

interest from a practical point of view, as it is vital to know the limitations of such a

measurement device. By having larger sampling intervals, it is equally possible to

increase the speed of acquisition and measurement, as less images would need to be

recorded over a given measurement height and less images would need to be post-

processed to produce the results. The sampling intervals explored in this investigation

are outlined in Table 12. Each measurement was taken at a similar location along the

Z-axis in order to maintain consistency between the measurements. Also, all

measurements were taken at the same locations on the sample. Five repetitions of

measurements with the same sampling interval were also performed to assess the

repeatability of the measurements. Each measurement in Table 12 was performed 6

times in a row, which also gives some data around the short-term repeatability of a

measurement.

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Table 12: Design of Experiments with specified sampling intervals

Run

Reference step

height

(μm)

Sampling

Interval

(μm)

1 512 0.6

2 512 1

3 103 0.6

4 103 0.6

5 103 0.6

6 103 0.2

7 103 1

8 512 0.2

9 103 0.6

10 103 0.6

In order to remove extraneous noise from the results, for example, due to areas with

steep flanks, the resulting height maps were post processed to remove unwanted noise.

An example of this is seen in Figure 32, which is a measurement of the brass

measurement artefact recorded with the developed system. The areas shown as white

in Figure 32 (d) are removed from the results, as the aim in this work is to evaluate the

step-height via the upper and lower plane locations only. This is a similar approach to

that used by Sun and Claverley, as 95% of measurement points are selected for

evaluation with the removal of outliers [111]. The procedure for fitting planes to the

data involved the selection of the upper and lower planes in the height map, calculating

the average height of the plane, and then subtracting Lower Plane Height from the

Upper Plane Height. The data for these calculations are available in Appendix G. The

accuracy is then calculated based on how close the average step height measurement

is to those of the estimated artefacts, while the standard deviation of the measurements

provides data about the repeatability of the measurements.

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Figure 32: a) 3D view of measurement, b) Fully focused image from a

step height measurement, c) the height map from this measurement, d)

the areas of high un-repeatability and noise due to steep flanks.

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3.4.2 Potential sources of measurement uncertainty in the 3D measurement

There are several potential sources of measurement uncertainty when considering the

3D measurement of surfaces. The following is not an exhaustive list of potential

sources, but are considered to be the most significant in this investigation.

Z-axis accuracy

As the vertical position of any point on the surface to be measured is correlated to the

on-axis position of the Z-axis, the accuracy of the Z-axis is critical to the overall

accuracy of the measurement system. In this work the Z-axis accuracy is evaluated of

small measurement distances to gain an understanding of the how the Z-axis influence

the overall 3D measurement performance of the system.

Principal optical aberrations

There aberrations include spherical, comatic, chromatic, astigmatism, field curvature,

and distortion. The influence of these aberrations on the measurement can be greatly

reduced by using high-quality optics. The Nikon CFI60 LU Plan objective utilised in

the developed system is well corrected for chromatic, spherical, and field curative

aberrations. More details on these types of aberrations can be found in literature [80,

112].

Spatial resolution

The minimum resolvable distance between two point sources is known as the Rayleigh

criterion [80]. In the developed profilometer, the optical resolution of the objective

lens is the limiting factor for spatial resolution, which is 0.5 µm using the 50x Nikon

objective with a numerical aperture of 0.55. The limiting of the spatial resolution

determines the limit of the spatial roughness frequencies that can be resolved by such

an optical system.

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3.5 CO2 Laser System hardware and specifications

The laser chosen for the texturisation of the glass surface was a Rofin DC-015 CO2

laser operating at 10.6 µm wavelength. This laser was chosen as it operates in the

infra-red (IR) spectrum, which is absorbed well by the fused quartz glass. As this

wavelength is also well absorbed by carbon based materials these lasers are well suited

to cutting polymers and other organic materials such as wood [39]. These lasers are

also available with high continuous powers (up to several kW) making them ideal for

the gas-assisted cutting of thick materials and metals. This particular model laser also

offers operation in pulsed and continuous wave modes, allowing for fine process

tuning and control. According to the supplier specifications, the laser power stability

to +/- 5% over the operating range of the laser, which may be attributed to the fact the

laser cavity and active medium is diffusion cooled through the use of water cooled

electrodes, allowing for better output stabilities due to more consistent temperatures

[113]. This laser was integrated onto a CNC motion control system built by Mectronic

Systems Ltd. and is capable of machining 2D profiles from materials at velocities up

to 1m/min.

Figure 33. Graphic illustration of pulse period, duration and peak power

within pulse width.

In order to control the output power of the laser, a modulation signal is fed from the

CNC controller to the laser, the duty cycle of which is proportional to the instantaneous

speed of the motion axes. This allows for greater control of the laser machining process

during period where the motion axes undergo acceleration.

Pulse Period

Pulse Duration

Time (s)

Pe

ak P

ow

er

(W)

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The percentage duty cycle was calculated as follows using (2).

𝐷𝑢𝑡𝑦 𝐶𝑦𝑐𝑙𝑒 % =

𝑃𝑢𝑙𝑠𝑒 𝐷𝑢𝑟𝑎𝑡𝑖𝑜𝑛

𝑃𝑢𝑙𝑠𝑒 𝑃𝑒𝑟𝑖𝑜𝑑× 100 (2)

Table 13. Laser parameters held constant during the experiments

Parameter Value

Peak power 375 W

Assist gas and pressure Argon at 1.5 bar

Nozzle standoff 5 mm

Focal position On the top surface

Focal length of lens 127 mm

Beam diameter at focal point Approx. 200 µm at 1/e2

3.6 Glass materials selection for solar cells superstrates

Following the consideration of the material characteristics required for this

investigation, the decision was made to proceed with fused quartz material for the

solar cell superstrates. This material provides favourable thermal shock characteristics

and very good transmission properties across the UV-VIS-IR spectrum. The material

was supplied by Multi-Lab Ltd. (Newcastle-upon-Tyne, UK), and was ordered in

dimensions of 25 mm by 25 mm squares with thicknesses of 1 mm and 2 mm. The

datasheet including properties and transmission spectrum for this material is available

in Appendix E.

3.7 Design of Experiments

To carry out an analysis of the effects of laser processing parameters on the parasitic

absorption of light (losses) in laser processed glass a Design of Experiments (DOE)

was implemented. Through a process of parameter screening, it was observed that the

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most influential process parameters were laser irradiance (W/mm2), pulse repetition

frequency (Hz), and traverse scanning speed (mm/s). A 33 central composite factorial

design of experiments was then planned using levels determined during the screening

process (Figure 34). The average power of the laser, and thus the irradiance of the

beam, was altered by holding the peak power of the laser constant and adjusting the

duty cycle of the pulses.

Figure 34. Central Composite Design of Experiments

Table 14. Laser process parameters used for DOE

Duty Cycle (%) PRF (Hz) Speed (mm/s)

Level 1 2 160 1.67

Level 2 4 280 5.00

Level 3 6 400 8.33

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The processes used for each sample in the DOE are presented in Table 15. There

parameters represent the combination of all the parameters listed in Table 14 that were

used on each particular sample with made of the 33 multifactorial DOE. The column

labelled Average Power (W) is a calculated parameter from the Duty Cycle % value

listed and the Laser Peak Power setting defined in Table 13.

Table 15: Laser micromachining parameters for each sample produced in

the DOE.

Channel

#

Duty Cycle

(%)

Average

Power (W) PRF (Hz)

Speed

(mm/s)

1 2.00% 7.5 160 1.67

2 2.00% 7.5 276 1.67

3 2.00% 7.5 400 1.67

4 4.00% 15 160 1.67

5 4.00% 15 276 1.67

6 4.00% 15 400 1.67

7 6.00% 22.5 160 1.67

8 6.00% 22.5 276 1.67

9 6.00% 22.5 400 1.67

10 2.00% 7.5 160 5.00

11 2.00% 7.5 276 5.00

12 2.00% 7.5 400 5.00

13 4.00% 15 160 5.00

14 4.00% 15 276 5.00

15 4.00% 15 400 5.00

16 6.00% 22.5 160 5.00

17 6.00% 22.5 276 5.00

18 6.00% 22.5 400 5.00

19 2.00% 7.5 160 8.33

20 2.00% 7.5 276 8.33

21 2.00% 7.5 400 8.33

22 4.00% 15 160 8.33

23 4.00% 15 276 8.33

24 4.00% 15 400 8.33

25 6.00% 22.5 160 8.33

26 6.00% 22.5 276 8.33

27 6.00% 22.5 400 8.33

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3.8 ANOVA Analysis

During the creation of the Response Surface Model (RSM) an Analysis of Variance

(ANOVA) was also carried out to determine how well the model data fitted to the

actual process values, and a description of the Response Surface Methodology can be

found in Appendix B. This statistical analysis was performed using Design Expert

V8.0. In order to evaluate the experimental data, a quadratic model was fitted to the

data points in the design space shown in Figure 34. This allowed for the analysis of

the linear interactions and quadratic effect of each of the parameters used in the Design

of Experiments. The fitted quadratic model was represented by the following form as

shown in (3).

√% 𝐴𝑏𝑠𝑜𝑟𝑝. = 𝑏0 + 𝑏1𝑥1 + 𝑏2𝑥2 + 𝑏3𝑥3 + 𝑏4𝑥1𝑥2 + 𝑏5𝑥1𝑥3 +

𝑏6𝑥2𝑥3 + 𝑏7𝑥12 + 𝑏8𝑥2

2 + 𝑏9𝑥32

(3)

where 𝑥1 represents the Pulse Repetition Frequency (Hz), 𝑥2represents the Traverse

Speed (mm/s), and 𝑥3 represents the Duty Cycle (%).

3.9 Etching of processed glass with Hydrofluoric Acid (HF)

In order to further reduce the amount of parasitic light absorption in the laser textured

glass, it was necessary to post-process the surface using a chemical etching technique.

Hydrofluoric acid is widely used in electronics for the removal of SiO2. In order to

assess the effect of the chemical etching on the surface, 9 samples of the 27 (numbers

19-27) were immersed in HF (40%) for a period of 5 minutes. Following etching they

were rinsed for 3 periods of 5 minutes in de-ionised water. The integrating sphere

setup described in section 3.10 was then used to measure any change in the light

absorption characteristics of the textured glass due to acid etching.

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3.10 Integrating sphere setup for reflection / absorption / transmission

measurements

In order to measure the effect of the laser processing on light absorption in the fused

quartz glass, an integrating sphere with spectrometer setup was designed. Integrating

spheres have the ability to collect diffuse and specular reflections and transmissions

from samples when irradiated with light [114]. As these specialised spheres are coated

with highly reflective diffuse coatings, it is possible to average any transmission or

reflection over the whole sphere. This makes it possible to obtain an accurate average

of any transmitted or reflected light, regardless of directionality of the light rays. The

integrating sphere (Labsphere model 4P-GPS-040-SF) used in this setup was 100 mm

in diameter with three 25.4 mm diameter ports at 0°, 90° and north pole locations, and

a 38 mm port at 180°. A baffle was located between the 90° and 180° ports to reduce

measurement error due to light falling directly on the detector from the sample. To

further improve the accuracy of the measurement a cosine corrector was utilised,

which aids the elimination of any directionality from the measurement. The

spectrometer (Ocean Optics model USB650-VIS-NIR Red Tide) had a spectral

resolution of 1nm and a spectral measurement range from 360 nm to 1000 nm,

however, due to weak UV illumination provided by a broadband light source a

significant amount of noise could occur until approximately 420 nm. Data below this

wavelength are not utilised.

Figure 35. Integrating sphere setup for absorption measurements.

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Figure 36. Cut-away view of the integrating sphere setup

To accurately measure the light absorption in the laser processed fused quartz, the

samples were held inside the closed sphere with the illumination source incident at 8°.

This allowed all the scattered light to be collected including transmitted and reflected,

diffuse and specular. By measuring the amount of light collected in comparison to that

of a reference measurement with clear unprocessed fused quartz, the absorption could

be calculated using the following equation (4).

𝐴𝑏𝑠𝑜𝑟𝑝𝑡𝑖𝑜𝑛 = 1 − (𝑇 + 𝑅) (4)

where T is the transmitted light and R is the reflected light.

3.11 Correcting absorption data to AM1.5G solar irradiance spectrum

In order to evaluate the absorption in the glass for solar cell applications the measured

absorption values were transposed with solar spectral energy distribution data. The

measured data was corrected using spectral data from the AM1.5G standard using the

following method.

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1. The measured data had a spectral range from 420nm to 1000nm, however the

irradiance data obtained spanned a larger spectrum from 280nm to 4000nm [14].

The data was presented as W/m2/nm and it was first necessary to convert the

irradiance data to a percentage of the measurement spectrum using (5).

% 𝑆𝑝𝑒𝑐𝑡𝑟𝑎𝑙 𝑖𝑟𝑟𝑎𝑑𝑖𝑎𝑛𝑐𝑒𝜆 =

𝐼𝜆

𝐼𝑇× 100 (5)

where Iλ is the irradiance at a given wavelength, and IT is the total solar irradiance

between 420nm and 1000nm of the AM1.5G spectrum.

2. The data from the previous operation was then multiplied by the co-efficient of

absorption found during the initial measurement, as shown in (6).

% 𝐴𝑏𝑠𝑜𝑟𝑝𝑡𝑖𝑜𝑛 𝑜𝑓 𝐴𝑀1.5𝐺 𝑠𝑝𝑒𝑐𝑡𝑟𝑢𝑚

=% 𝑆𝑝𝑒𝑐𝑡𝑟𝑎𝑙𝑖𝑟𝑟𝑎𝑑𝑖𝑎𝑛𝑐𝑒𝜆

× % 𝐴𝑏𝑠𝑜𝑟𝑝𝑡𝑖𝑜𝑛𝜆 (6)

3.12 SEM and EDXS Analysis

A Zeiss EVO LS15 scanning electron microscope (SEM) was utilised to visualise the

surface topographies of the laser processed samples. This device was also used to

perform energy dispersive x-ray spectroscopy analyses on the processed surfaces

using an INCA detection and analysis system supplied by Oxford Instruments. Ten

random points were selected for compositional analysis of the sample surfaces. The

EDXS parameters used to perform this analysis are shown in Table 16.

Table 16. EDXS compositional analysis parameters

Parameter Value

Accelerating voltage 10kV

Probe Current 1nA

Working Distance 8.5mm

Magnification x1000

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3.13 Channel Dimensional Analysis

To assess the different dimensions of channels created by laser micromachining it was

necessary view the cross section of the channels. This was achieved by laser cutting

the material to reveal a cross–section of the channel, and them imaging of the cross-

section by SEM as described in section 3.12. This approach proved effective in the

analysis of the dimensions, as the cross-sections reveal that some of the machined

channels have a large aspect ratio, making depth measurements difficult using other

measurement methods. The cross-sections were performed in three random locations

along the channel in order to achieve an average depth, taking into account variations

that might occur in the depth due to the nature of the process.

Three measurement were recorded at each inspection locations, as shown in Figure 36

and Figure 38. The “Depth” was measured from the top surface of the material to the

visible bottom of the channel cross-section. The “Width 50%” was recorded at 50%

depth in the channel cross-section. In order to take repeatable measurements of the

“Width Top” dimension, it was necessary to employ a procedure by which the location

of the channel opening was placed. In this instance an imaginary reference line was

drawn across the surface of the material, and the “Width Top” measurement locations

were placed at the point where the channel opens up below the reference line, as is

shown in Figure 38. All measurements were recorded to the nearest micrometre.

Dep

th

Width 50%

Figure 37: Diagram showing the SEM measurement locations on a cross

sectional view of laser micro-machined channel.

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Width Top

Figure 38: Diagram showing the SEM measurement locations for the

measurement of the Width (top) parameter. Top surface is represented by

red line, and measurement locations are shown in orange.

3.14 Solar cell selection and preparation

Commercially available solar cells (Evergreen Solar, String Ribbon™ wafers) were

diced into eight by eight millimetre sections using a 355 nm nanosecond pulsed laser

source (Blueacre Technology Ltd.). The front and rear contacts of the solar cells were

soldered manually. To provide refractive index matching media in the void between

the solar cell and the superstrate, the solar cells were encapsulated in an elastic

transparent resin (ACC Silicones, QSil 215) and allowed to set at room temperature

for 24 hours.

3.15 Measurements of I-V vs angle of incidence

The set-up for I-V curve measurement of the solar cell is shown in Figure 39 and

Figure 40. This measurement was performed for samples 20, 21, and an untextured

reference as superstrates at varying angles of incidence between a normal incidence

angle (90°) and an incidence angle of 10° in increments of 10°. The textured glass

superstrate and the encapsulated solar cell were held in contact using the device shown

in Figure 40 whereby securing screws allowed for the application of sufficient pressure

in order to eliminate air gaps at the glass/encapsulant interface. The photovoltaic

measurements (I-V characteristic) of the solar cell in conjunction with different

textured superstrates were carried out using a Newport Oriel solar simulator. The solar

simulator was equipped with a 450W Xe lamp filtered to AM1.5G spectral conditions

and an illumination area of 78 cm2. The light intensity was adjusted for using a NREL-

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calibrated reference silicon cell. The data was recorded using an automated data

acquisition system (Gamry PCL4 300 series) under 870W/m2 solar simulated

irradiance and an externally applied bias potential. The backside of the cell was

carefully shielded to avoid any influence of stray light.

Figure 39. a) Angle of incidence of 90°, and b) angle of incidence of 10°.

Figure 40. Mounting device constructed to hold textured superstrate and

encapsulated solar cell in contact. The rotational stage allowed for

measurements of varying angles of incidence to be performed.

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3.16 Optical characterisation of alkyl-capped silicon quantum dots

The silicon quantum dots utilised in this work were produced by collaborators using a

procedure already reported [59]. An outline of the procedure and parameters utilised

in the preparations of this material is provided below [115].

3.16.1 Preparation

Luminescent silicon nanocrystals (quantum dots) were produced by electrochemical

etching of silicon. Porous silicon (PS) with a nanoscale internal structure was

produced by a standard etching procedure from silicon. The starting point was to

remove the native oxide layer from a silicon chip by dipping it in HF for a short time,

washing with de-ionized water and blowing with a stream of nitrogen. The chip was

then clamped between two O-rings in a Teflon cell of diameter 6 or 10 mm, which

contains a HF–ethanol (electrolyte) mixture in the ratio 1:1. Due to the hydrophobic

character of the clean Si surface, absolute ethanol is usually added to the aqueous

solution to increase the wettability of the silicon surface. In fact, ethanoic solutions

infiltrate the pores, while purely aqueous HF solutions do not. This is very important

for the lateral homogeneity and the uniformity of the porous silicon layer in depth.

Another important reason for adding ethanol is that during the reaction hydrogen

evolution occurs, bubbles are formed and stick on the Si surface in pure aqueous

solutions, whereas they are promptly removed if ethanol is added. The electrical

contact was obtained via thin copper wire in the base of the Teflon cell. A coiled

tungsten wire (0.5 mm) was used as the counter electrode. Silicon nanoparticles were

obtained after 15 min etching at current density of (380-400 mA /cm2). The electrolyte

was removed from the cell while the nanocrystals remained on the chip. These

particles were dried in a Schlenk flask under vacuum. The dried nanocrystals were

introduced into a flask containing a mixture of the 2 ml of toluene or mesitylene and

0.1 ml of undecenol solution. The solution was refluxed for 2-6 hrs under nitrogen

atmosphere. During this refluxing process, the whole internal structure of the

nanocrystals is modified. This process is termed alkylation. During this reflux only the

smallest silicon nanoparticles broke off the porous silicon matrices and dissolved in

the solution. The particles have been called silicon nanocrystals due to their size (3-5

nm in diameter).

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3.16.2 Silicon quantum dots size evaluations

In order to validate the size of the silicon quantum dots, our collaborators in this

project performed some additional investigations. The material was cast onto a mica

substrate and characterised by Atomic Force Microscopy (tapping mode), as shown in

Figure 41 [115]. The results indicate that some individual quantum dots are on the

order of 5 nm in diameter, there are also clusters of quantum dots which form after

subsequent depositions on the substrate, with diameters of up to 30 nm to 40 nm found,

which can be attributed to inhomogeneous evaporation of the solvent. A previous

study by the same group on the surface topography by AFM on the similarly produced

sample indicated a uniform nanocrystal size distribution of between 3-5 nm [116, 117].

STEM analysis on the same sample has also been previously performed to verify the

dimensions of these silicon nanocrystals [117].

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-1 0 1 2 3 4 5 6 7

0

1 0

2 0

3 0

4 0

5 0

He

igh

t (n

m)

la te r a l p o s it io n ( m )

a)

b)

Figure 41: The AFM image was taken on the Si-QDs cast onto mica. From the

profile along the line (a), one can find out the height of clusters was about 10 nm,

which is equivalent to the height of two layers of Si-QDs, as shown in (b) [115].

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3.16.3 Deposition of silicon quantum dots onto textured glass superstrates

For optical absorption characterisation fused quartz glass was used as a superstrate.

This 1 mm thick glass was laser cut into 10 mm by 10 mm square sections and cleaned

using Piranha solution (3:1 mixture, concentrated H2SO4, 30% H2O2) at 90°C for 25

minutes. The Si-QD was dispersed in dicholoromethane [118] and then deposited

using the drop deposition method. 4 ml of the solution was dropped per deposition,

and the substrate allowed dry for 24 hours in a clean environment to allow for complete

evaporation of the solvent.

To evaluate the initial absorption characteristics of the material, three depositions were

performed in total for measurement made on untextured fused quartz superstrates.

To evaluate the increase in absorption in the Silicon quantum dots when used in

conjunction with laser textured superstrates, five depositions were performed in total

for measurement made on both untextured and textured fused quartz superstrates. The

textured superstrates used in this investigation were subject to the same laser

parameters and HF etching post treatment as outline in section 3.7 and section 3.9

respectively.

It is important to note that in this measurement the absorption results have not been

weighted against the AM1.5G solar spectrum, as the aim of this study was purely to

investigate the absorption characteristics of the Si quantum dots relative to air. This

was to allow proper correlation of the absorption spectrum with the band-gap of the

material, and also to facilitate comparison of the results with those reported in

literature.

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3.17 Focused Ion Beam Serial Sectioning

Silica monolithic rods (MonoTrap RCC18) used in this work were obtained from GL

Sciences (Tokyo, Japan) and used as received. The carbon monoliths utilised in this

work were produced by collaborators using a procedure already reported [119-122].

An outline of the procedure and parameters utilised in the preparations of this material

is provided below.

3.17.1 Chemicals

1-Butanol and ferric chloride (99 %) were obtained from Riedel-De Haen (Seelze,

Germany). Resorcinol (99 %), formaldehyde (37 wt % in water) and concentrated

hydrofluoric acid (HF, 38-40 %) were obtained from Sigma-Aldrich (Gillingham,

UK). Silica beads with a diameter of 5 μm (surface area, 94 m² g-1; pore size, 15 nm)

were used as templates for the preparation of the carbon monolithic rods. Deionised

water (18.2 MΩ∙cm) was obtained from a Millipore Direct-Q™ 5 water purification

system (Millipore, Bedford, MA, USA).

3.17.2 Preparation of carbon monolith

The carbon monolith was prepared according to a procedure adapted from that

reported by Eltmimi et al. [123]. A 1 g portion of 5 μm silica particles were dispersed

in 1.5 g of 1-butanol under sonication for 1 h. This was followed by the addition of

0.18 g of ferric chloride and 0.367 g of resorcinol. A gentle shaking was applied to

dissolve the resulting mixture and form the resorcinol/Fe complex. Then, 0.3 g of ice-

cooled, 37% formaldehyde solution in water was added to the mixture and stirred for

1 h in an ice-water bath. The resultant mixture was polymerised in 6 mm ID glass

tubes kept at 90°C for 16 h in a water bath (GFL, model 1013, Laborgerateborse

GmbH, Burladingen, Germany). The resulting phenolic resin/silica rods were then

removed from the glass tubes and aged for 72 h in a fume hood to slowly evaporate

the majority of the residual solvent. Finally, the rods were dried under vacuum at 80°C

overnight using an EHRET thermovacuum oven (Ehret Labor and Pharmatechnik

GmbH, KG, Emmendingen, Germany), and further cured at 135°C for 4 h to ensure

complete polymerisation.

A desktop alumina tube furnace (model GSL1300X, MTI, Richmond, VA, USA)

purged with N2 was then used to pyrolise the rods. Initially, the temperature was

ramped from room temperature to 800 °C at a rate of 2.5 °C min-1, and held at this

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temperature for 2 h. A second ramp was applied from 800 °C to 1250 °C at a rate of

10 °C min-1, keeping this temperature for a further 1 h. Then, the furnace was allowed

to cool down to room temperature Next, the silica particles and the iron catalyst were

removed from the rods by etching in 38% HF for 5 h and a subsequent wash with

copious amounts of deionised water. Finally, the carbon monolithic rods were

thoroughly dried under vacuum at 80 °C for 16 h.

3.17.3 Image acquisition

A small portion of the carbon and silica monolithic rods were subjected to FIB-SEM

analysis with a FEI Quanta 3D FEG DualBeam instrument (FEI Ltd, Hillsboro, USA)

integrating a Ga+ liquid metal ion source (spot size < 5 nm). Prior to the FIB-SEM

analysis, the samples were fixed onto the stub using silver paste and subsequently

coated with a thin layer of gold (thickness, ~ 7 nm) using a Emitech K575X Sputter

Coating Unit (Quorum Technologies, UK). FIB sectioning was carried out at an

acceleration voltage of 30 kV to etch a section of approximately 60 x 50 µm to a depth

of 100 nm for the carbon monolith (current, 0.3 nA), and of 55 x 40 µm to a depth of

66.7 nm for the silica monolith (current, 0.5 nA). A 2D image of each section was

automatically acquired by the SEM at a magnification of 2000x, an acceleration

voltage of 5 kV, and a nominal current of 5.92 pA for the carbon monolith and of 1.5

pA for the silica monolith. This FIB-SEM sequence was automatically repeated 100

times for the carbon monolith and 150 times for the silica monolith in a set routine. A

total of 100 images were thus collected for the carbon monolith, each one being 100

nm further into the structure compared to the preceding image. Likewise, a total of

150 images were collected for the silica monolith, each one being 66.7 nm further into

the structure. The angle of image acquisition was 52° in relation to the direction of the

FIB as shown in Figure 42. The volumes and dimensions of the acquisition are

presented in Table 17 and Table 18.

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Table 17: Acquisition details for carbon monolith

Original Volume 0.000045262 mm3

Analysed Volume 0.000015119 mm3

Slice thickness 100 nm

Pixel dimension 74 nm

Number of Slices 93

Dimensions of Analysed volume 58.24 μm x 26.49 μm x 9.30 μm

Table 18: Acquisition details for silica monolith

Original Volume 0.000049073 mm3

Analysed Volume 0.000014732 mm3

Slice thickness 66 nm

Pixel dimension 74 nm

Number of Slices 150

Dimensions of Analysed volume 44.69 μm x 33.74 μm x 9.90 μm

Figure 42: Sketch of the sample/FIB-SEM system set-up for serial

sectioning and imaging.

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3.17.4 Image processing

The SEM images resulting from the FIB serial sectioning procedure (Figure 43 and

Figure 44) were processed via image analysis routines to extract the pore boundaries

and reconstruct the 3D structure. First, the images were resized anisotropically to

correct for the image acquisition angle of 52°, after which the images were subjected

to an image registration processes where landmarks were identified in the sequence of

images. These landmarks were then used to calculate the necessary translation

required to minimise any image alignment error. This was achieved using the formula

for a rigid body translation (7),

𝒙 = {(cos 𝜃 , − sin 𝜃), (sin 𝜃 , cos 𝜃 ) } ∙ 𝒖 + ∆𝒖 (7)

where u and x are the input and output vectors of the landmarks, respectively, ∆u is a

constant vector that gives the amount of translation, and θ is the angle of rotation in

the image sequence.

Figure 43 Image captured by SEM after FIB sectioning of the carbon

monolith.

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Figure 44 Image captured by SEM after FIB sectioning of the silica

monolith.

The resulting images were then cropped to reduce the area of analysis to approximately

58.2 μm x 26.5 μm (width x height) for the carbon monolith and 44.7 μm x 33.7 μm

for the silica monolith, with a resolution of 74 nm/pixel. From the images captured for

the carbon monolith, only the first 93 were used for analysis. Thus, the depth of the

final image stack was 9.3 μm, with a resolution of 100 nm/pixel in the depth direction.

The depth of the final image stack employed for the reconstruction of the silica

monolith was 10 μm, with a resolution of 66.7 nm/pixel in the depth direction.

No attempt was made to increase the resolution of the captured images by increasing

the SEM magnification, thus decreasing the size of the detectable pores. The scope of

this work was simply to demonstrate the suitability of FIB-SEM analysis for

reconstruction of the bulk porous structure in conducting and non-conducting

monolithic materials, as have applications in chemistry and in next generation solar

cells. Therefore, a rather large reconstructed volume was considered to be more

representative of the overall monolith morphology, as compared to a reconstructed

volume just a few cubic micrometres in size that would have been needed for

visualisation of the nanoporous structure.

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Finally, the two image stacks were binarised after manual outlining and filling of the

porous structures, as shown in Figure 45.

Figure 45 From L to R: Outline of the pores, filling of pores and

binarisation applied to the image stack obtained for the carbon monolith.

3.17.5 3D reconstruction and morphological analysis

Following binarisation, a 3D histogram of each of the image stacks was

produced, enabling the calculation of the total macroporosity of the volume under

analysis by (8).

% 𝑃𝑜𝑟𝑜𝑠𝑖𝑡𝑦 =

𝑁𝑢𝑚𝑏𝑒𝑟 𝑜𝑓 𝑣𝑜𝑥𝑒𝑙𝑠 𝑟𝑒𝑝𝑟𝑒𝑠𝑒𝑛𝑡𝑖𝑛𝑔 𝑝𝑜𝑟𝑒𝑠

𝑇𝑜𝑡𝑎𝑙 𝑛𝑢𝑚𝑏𝑒𝑟 𝑜𝑓 𝑣𝑜𝑥𝑒𝑙𝑠 𝑖𝑛 𝑣𝑜𝑙𝑢𝑚𝑒 × 100 (8)

To assess the accuracy of the resulting macroporosity values, Mercury Intrusion

Porosimetry (MIP) measurements were also carried out with the carbon and silica

monoliths by collaborators [122]. MIP is an established porosity measurement

technique used in the characterisation of open pore materials with pore size ranges

from 3.5 nm up to 500 μm [124]. The total porosity and pore size distribution were

determined with an Autopore IV 9500 Series (Micromeritics Instrument Corporation).

Dried samples with weights ranging from 36 mg to 47 mg were used for these

measurements.

The 3D reconstruction of both monoliths from their respective image stacks was then

performed using the volume rendering technique available within the Materialise

Mimics 13.0 software (Materialise NV, Belgium). This allow for the 3D visualisation

of the porous structure and allows for a much better understanding of the connectivity

of the pores within the material.

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Chapter 4

Verification of the 3D non-contact

optical profilometer

4.1 Positional Analysis of the XYZ stage system

In order to assess the quality of the low-cost 3D imaging system it was necessary to

measure the accuracy and repeatability of the motion systems used during data

acquisition. The microscope had three automated axes: X and Y axes to position the

sample in the optical plane, and the Z axis to position the sample along the optical axis

to vary the focal position.

The X and Y axes by design were constructed in a manner to reduce the cost of the

positioning system. The purpose of the X and Y axes were twofold; firstly, the axes

would be used to position the sample accurately for data acquisition, and secondly the

axes would be used for the automated acquisition of large area measurements through

the use of area stitching. The theoretical positioning resolution was designed to be 5

μm through the use of a low-cost stepper motor / thread-bar leadscrew arrangement,

which consisted of a 200 steps/revolution stepper motor combined with a 1mm pitch

leadscrew. Theoretically this would mean that the XY stage could position the sample

to the nearest 5 μm (16 pixels in the image), which from an area stitching perspective

was sufficient as additional data processing for accurate area stitching would be to

allow for accurate combination of acquired images. There is also the option of micro-

stepping the stepper motors which can greatly increase positioning resolution,

however for the purposes of this study full-step stepper motor drivers were utilised.

The Z axis forms a critical part of the accuracy of the 3D measurement capabilities of

the system. The control software was developed such that images were recorded at

varying user defined focal positions along the optical axis. However the exact values

of those positions are constrained by the accuracy and repeatability of the Z axis.

Hence it was necessary to assess the performance of this axis in order to evaluate the

overall potential of the system as a low-cost 3D metrology solution. The axis utilised

for the Z axis motion was selected on the basis of several important engineering

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considerations, namely compact size, resolution, minimum incremental movement

performance, and cost.

The following analyses utilises the ISO 230-2 standard to assess the motion

performance of these axes. Two performance characterisation tests were completed; a

large scale movement analysis test and a small scale movement analysis test. This dual

scale approach was utilised in order to measure the performance of the low cost linear

stages for 3D profilometry applications. The large scale analysis was performed with

a Mahr MarCator 810SW dial gauge indicator with a measurement accuracy of ±17

μm over the 10 mm range of travel. The small scale analysis was performed with a

Mitutoyo 513-405E dial gauge with an accuracy of ±3 μm over the 0.2 mm range of

travel.

4.1.1 Large scale positional analysis

The target positions and stage movement results for the large scale analysis for the X,

Y, and Z axes are presented in Figure 46, Figure 47, and Figure 48 respectively. The

calculated repeatability and accuracy results for these stages are presented in Table 19,

Table 20, and Table 21 respectively.

Further results involved in the calculation of the stage accuracy and repeatability from

this investigation are presented in Appendix A.

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Figure 46: Large scale positional analysis along X axis.

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Figure 47: Large scale positional analysis along Y axis.

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Figure 48: Large scale positional analysis along Z axis.

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Table 19: Results from large scale positional analysis along X axis

Axis Deviation (all in µm) Unidirectional + Unidirectional - Bidirectional

Reverse value 𝑩 NA NA 10

Mean Reverse value �̅� NA NA 1

Range mean bidirectional

positional deviation 𝑴 NA NA 40

Systematic positional

deviation 𝑬 30 30 40

Repeatability 𝑹 40 40 80

Accuracy 𝑨 60 60 60

Table 20: Results from large scale positional analysis along Y axis

Axis Deviation (all in µm) Unidirectional + Unidirectional - Bidirectional

Reverse value 𝑩 NA NA 20

Mean Reverse value �̅� NA NA 2

Range mean bidirectional

positional deviation 𝑴 NA NA

10

Systematic positional

deviation 𝑬

10 20 20

Repeatability 𝑹 80 40 140

Accuracy 𝑨 80 60 80

Table 21: Results from large scale positional analysis along Z axis

Axis Deviation (all in µm) Unidirectional + Unidirectional - Bidirectional

Reverse value 𝑩 NA NA 10

Mean Reverse value �̅� NA NA 1

Range mean bidirectional

positional deviation 𝑴 NA NA

20

Systematic positional

deviation 𝑬

20 10 20

Repeatability 𝑹 40 40 80

Accuracy 𝑨 60 50 60

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The results from the large scale positional analysis indicate that, as expected, the

highest bi-directional performance was achieved by the servo driven Z-axis, closely

followed in terms of performance by the X-axis. According to this analysis the Z-axis

operates with similar repeatability in both directions when moving uni-directionally.

When the 3D non-contact optical profilometer is performing a measurement, the Z-

axis only moves uni-directionally during the measurement. Hence it could be argued

that the uni-directional is the most important performance factor for the Z-axis. While

this axis provided the best performance of the three axes, it should be noted that the Z

axis was tested over a smaller travel range than the X and Y axes, due to the limitation

in travel displacement available from the Z-axis.

The X and Y axes are both identical in design, differing only in the mass loaded on

the stages. The X axis supports the sample platform and the Z-axis actuator, while the

Y axis supports the same load in addition to the mass of the X axis. From an

operational perspective, the bi-directional performance of the X and Y axes are

important, as if a large area 3D measurement is being performed then the positioning

repeatability of the sample in the XY plane of the profilometer is of importance. The

X and Y axes achieve almost identical performance when considering the results

calculated from the Unidirectional – movements. In the Unidirectional + movements,

the difference in the accuracies reported is within the limit of error of the Mahr

MarCator 810SW dial gauge indicator. This indicates that the X and Y axes operate at

similar performance levels over the nominal 5 mm range investigated. The most

significant sources of positioning error for the X and Y axes can be attributed to

manufacturing defects in the leadscrews, inaccuracy in the step positions of the stepper

motors, and the accuracy limitations of the measurement device.

4.1.2 Small scale positional analysis

The target positions and stage movement results for the small scale analysis for the X,

Y, and Z axes are presented in Figure 49, Figure 50, and Figure 51 respectively. The

calculated repeatability and accuracy results for these stages are presented in Table 22,

Table 23, and Table 24 respectively.

Further results involved in the calculation of the stage accuracy and repeatability from

this investigation are presented in Appendix A.

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Figure 49: Small scale positional analysis along X axis.

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Figure 50: Small scale positional analysis along Y axis.

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Figure 51: Small scale positional analysis along Z axis.

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Table 22: Results from small scale positional analysis along X axis

Axis Deviation (all in µm) Unidirectional + Unidirectional - Bidirectional

Reverse value 𝑩 NA NA 2

Mean Reverse value �̅� NA NA 0

Range mean bidirectional

positional deviation 𝑴 NA NA 4

Systematic positional

deviation 𝑬 4 3 4

Repeatability 𝑹 4 8 14

Accuracy 𝑨 8 11 8

Table 23: Results from small scale positional analysis along Y axis

Axis Deviation (all in µm) Unidirectional + Unidirectional - Bidirectional

Reverse value 𝑩 NA NA 5

Mean Reverse value �̅� NA NA 1

Range mean bidirectional

positional deviation 𝑴 NA NA 4

Systematic positional

deviation 𝑬 5 5 7

Repeatability 𝑹 12 24 40

Accuracy 𝑨 15 24 15

Table 24: Results from small scale positional analysis along Z axis

Axis Deviation (all in µm) Unidirectional + Unidirectional - Bidirectional

Reverse value 𝑩 NA NA 11

Mean Reverse value �̅� NA NA 1

Range mean bidirectional

positional deviation 𝑴 NA NA 2

Systematic positional

deviation 𝑬 2 3 12

Repeatability 𝑹 8 12 22

Accuracy 𝑨 10 13 11

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The small scale positional analysis revealed some interesting results. Over these small

scale movements, the stepper motor driven X-axis outperformed the servo motor

driven Z-axis in terms of accuracy and repeatability, both uni-directionally and bi-

directionally. The high performance of the X-axis bi-directionally can be ascribed to

the fact the stage is directly driven by the motor, with minimised leadscrew backlash.

However, the Z-axis operates with a small servo driven motor through a planetary

gearbox. While gearboxes are an efficient means of transferring power, they can also

introduce backlash into the motion system. Nevertheless, it is important to note that

the X-axis set-up would not be a suitable replacement for the current Z-axis, as in

order to record 3D measurements using a small depth with the depth-from-focus

principle, the ability to move in repeatable small increments is required. In the current

configuration the X-axis is limited to a positioning resolutions of 5 μm, which is too

course a sampling interval for the measurement of micro-scale surface profiles.

The X-axis also outperformed the Y-axis in terms of accuracy and repeatability, which

can be attributed to the fact that the Y-axis motor must drive a higher mass. The

difference in performance between the two axes could potentially also be attributable

to other factors, such as manufacturing variation between the respective leadscrews or

motors.

The results from this investigation revealed that the stage performance in the small

scale analysis is superior to the stage performance in the large scale analysis. For

example, the X-axis bi-directional accuracy improves from 60 μm for the large scale

displacement to only 8 μm for the small scale displacement, however one must also

take into consideration that the former measurement is over a longer distance.

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4.1.3 Verification of 3D measurement performance

For each verification experimental run listed in Table 25, the step height measurements

were repeated six times. The complete list of displacement measurement results from

these runs are presented in Appendix G.

Table 25: Accuracy results from the 6 sub-run measurements

Run Reference step

height (μm)

Sampling

Interval

(μm)

Avg.

Height

(μm)

Accuracy

% Std Dev (μm)

1 512 0.6 511.6 99.92 0.9

2 512 1 503.4 98.32 0.4

3 103 0.6 103.2 99.81 0.2

4 103 0.6 103.1 99.90 0.1

5 103 0.6 102.7 99.71 0.4

6 103 0.2 102.4 99.42 0.1

7 103 1 102.5 99.51 0.2

8 512 0.2 503.3 98.30 0.7

9 103 0.6 102.9 99.90 0.2

10 103 0.6 102.6 99.61 0.1

As can be seen from the results in Table 25, the accuracy for measurements taken with

the two measurement artefacts was always in excess of 98%. While this is not

confirmation of absolute accuracy, it does give some confidence that the system can

measure effectively at the 100 µm step height and the 500 µm step height scales. The

standard deviations across the run measurements are all below 1 μm, which offers a

good reflection on the repeatability of the step height measurement process using the

developed 3D non-contact optical profilometer. It can also be noted that the highest

repeatability (lowest standard deviation) results were achieved when measuring over

103 µm, while the 512 µm measurement scale returned the lowest repeatability results.

This contrasts well with the fact that the Z-axis manufacturer’s specification indicates

a minimum incremental movement of 0.2 μm. When sampling at 0.2 μm over the 103

μm step height, the results recorded a high degree of repeatability, however when the

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same sampling interval is utilised over the 512 μm step height measurement, the

repeatability is reduced. It could be argued that this small sampling interval is

repeatable over distances of 100 μm, however due to manufacturing and operational

variations in the Z-axis, that sampling interval is not as repeatable over a distance of

500 μm. It is also important to note that the Z axis verification measurements

performed in section 4.1.2 are relative to an arbitrary zero point, and the repeatability

of the stage is evaluated over several run with respect to that same fixed point in space.

However, in the 3D measurement it is only the relative distance between the upper and

lower plane positions that is evaluated for repeatability.

4.1.4 Comparison of measurement results with a commercially available system

In order to qualitatively evaluate the performance of the developed 3D non-contact

optical profilometer in comparison with a commercially available system, a

measurement of the machined brass sample was evaluated using a Keyence VHX-

5000 series microscope. This system is based on a proprietary “depth-from-defocus”

principle, and thus offers a good performance comparison with the system developed

in this work. The measurement of the brass artefact by the Keyence VHX system is

shown in Figure 52, and is a combination of two 1 mm x 1 mm measurements stitched

together.

Figure 52: Measurement recorded using a Keyence VHX-5000 series 3D

microscope.

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The measurement taken with the 3D non-contact optical profilometer that was

developed in this thesis is shown in Figure 53 and Figure 54, the first of which displays

the fully focused full colour image output from the developed software, and the latter

shows the 3D measured profile of the step-height. It can clearly be seen that the

developed system preserves the edge sharpness of the machined brass step, as the steep

flanks to the side of the column are more accurately represented in the measurement

in Figure 54 compared with the measurement shown in Figure 52. The 3D profile

shown in Figure 54 visually compares well with the cross sectional SEM image shown

in Figure 25. While this is only a qualitative evaluation, it would be fair to say that the

developed system performs at least comparatively with the commercially available

Keyence system.

Figure 53: Fully focused true colour image of the machined brass sample

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Figure 54: 3D representation of the surface profile of the machined brass

sample.

4.1.5 Demonstration of capability in the measurement of translucent materials

The 3D profile shown in Figure 55 was recorded using the 3D non-contact optical

profilometer developed in this thesis, and demonstrates the profilometer capabilities

in measuring translucent laser micro-machined surfaces. The measurement area is

approximately 1.2 mm by 0.9 mm, and is composed by the automatic stitching of 16

(four by four) 3D profile measurements.

Figure 55: 3D measurement profile of laser micro-machined grooves in

fused quartz glass. Axis values are in nm.

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Chapter 5 Laser texturisation of

glass superstrate for enhanced

solar cell performance

5.1 Laser processing and parasitic light absorption losses

Significant alterations in the parasitic absorption loss characteristics of the glass due

to different laser processing parameters were observed, as is shown in Figure 56(a)

and Figure 56(b). Figure 56(a) shows the influence of traverse speed (mm/s) with the

PRF and Duty Cycle fixed at levels of 400 Hz and 6% respectively. It can be seen that

the light absorption is inversely related to the traverse speed. As the traverse speed

increases the absorption of the processed surface decreases. Figure 56(b) displays the

relationship between duty cycle (%), and thus average power (W), and the absorption

properties of the surface. It can be observed that tuning the duty cycle of the pulse is

critical, as with lower duty cycle it was feasible to achieve the desired low absorption

characteristics. It is also clear from this figure that there is a proportional relationship

between the laser duty cycle and the absorption. Longer duty cycles result in more

energy used for the laser process, directly causing a more significant heat affected

zone (HAZ). This more intensely modified surface directly contributes to the increased

absorption of light which in turn would result in less light being available to the active

solar cell medium for photocurrent generation.

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Figure 56. (a) Effect of Traverse Speed with PRF=400Hz and Duty Cycle=6%. (b)

Effect of Duty Cycle with PRF=400Hz and Traverse Speed=8.333mm/s.

5.2 Design of Experiments and Response Surface Methodology (RSM)

The R-squared value obtained for this statistical analysis was 0.994 and the model F-

value was 116.48, meaning that the model was significant and good correlations

between process parameters and process outputs existed. Further information on the

interpretation of these values is available in Appendix B. Figure 57 shows the

predicted vs. actual values for the response surface model created using the

experimental data. This graph shows that the generated model fit the experimental data

very well. If the data points are located along the straight line, it is a sign that the

predicted values are close to the actual experimental values.

Figure 58 displays the relationship between the two most influential factors in the laser

process; traverse speed (mm/s) and duty cycle (%). It can clearly be observed that

there is a non-linear relationship present over the investigated parameter range. The

parameter interaction in this case has resulted in lowest absorption at high traverse

speed and low duty cycle. The parasitic absorption loss under the AM1.5G spectrum

was measured to be between 2.27% and 63.28%. This was largely attributed to the

rough surface morphology remaining after laser processing.

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Figure 57. Values predicted by the model equation against the actual

values. Points located along the line indicate the model provides an

acceptable fit.

Figure 58. RSM surface plot showing the correlation between the

significant input parameters and the resulting parasitic absorption in the

processed material (PRF=280Hz).

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5.3 ANOVA Analysis

Model equation

The regression co-efficients for the quadratic model fitted to the experimental data are

presented in Table 26.

Table 26. The values of the Regression Co-Efficients for the quadratic

response surface model shown in Figure 58.

Co-efficient Value

b0 15.73712

b1 -0.06562

b2 -1.87792

b3 -0.88093

b4 -5.4E-05

b5 0.014494

b6 0.44665

b7 9.41E-05

b8 0.090434

b9 -0.12789

Table 27 presents the results of the Analysis of Variance and the calculation of the

contributions of the most significant parameters to the overall model. It can be seen

that x3 (Duty cycle) provides the largest contribution to the model, while x1 (PRF)

provides the least contribution of the 3 main parameters.

Table 27. Contribution of the most significant factors to the quadratic

response surface model.

Contribution of most significant factors:

Factor x1 x2 x3 x1 x3 x2 x3 (x3)2

% Contribution 0.5 9.8 43.91 7.0 13.6 17.2

p-Value 0.0631 <0.0001 <0.0001 <0.0001 <0.0001 <0.0001

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The R-squared results for the model are presented in Table 28. The difference between

the Adj R-Squared and the Pred R-Squared is less than 0.2, the model is considered to

only have significant terms included. In this case the difference between the two values

is 0.0381, which would indicate that all the terms of the quadratic model are

significant.

Table 28: R-squared values for the RSM model

R-Squared 0.9692

Adj R-Squared 0.9528

Pred R-Squared 0.9147

Adeq Precision 27.719

5.4 SEM and EDXS Characterisation

The SEM images shown in Figure 59(a) and Figure 59(b) agree with the results

presented in the model. A significant surface modification can be seen Figure 59(b),

due to the low processing speed and high duty cycle. In contrast to this, the surface

presented in Figure 59(a) is significantly smoother. The smoother surface can be

attributed to the lower duty cycle and higher processing speed which reduced the

overall laser energy absorbed by the surface as the beam traverses it. As less laser

energy was absorbed, less surface material was ablated, which in turn results in less

recast on the surface. Less ablation also resulted in a shallower channel in comparison

to when a higher duty cycle was utilised.

Figure 60(a) and (b) show the cross-sections of the maximum and minimum texture

depths achieved by laser processing. Some cracking due to thermal shock is visible at

the bottom of the groove in Figure 60(a). The size of the textures varied from 72-974

μm in depth, and 146-213 μm in width at the widest point. Due to the ablation-

vaporisation mechanism utilised in creating the micro-grooves, the surface roughness

could be seen to increase with increasing laser power, as shown in Figure 59. This can

be attributed to increased material removal rates and the re-solidification of material

on the surface from cooling vapour.

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Figure 59. Top down view of laser micro-machined channels in Fused Quartz. (a)

Sample 21 with low absorption properties (PRF=400 Hz, Speed=8.3 mm/s, Duty

Cycle=2%). (b) Sample 9 with high absorption properties (PRF=400 Hz, Speed=1.7

mm/s, Duty Cycle = 6%).

Figure 60. Cross sectional view of the groove texture.(a) Sample 16 with the

maximum (duty cycle 6%, PRF 160 Hz, speed 5 mm/s) and (b) Sample 21 with the

minimum texture depths achieved by laser ablation (duty cycle 2%, PRF 400 Hz,

speed 8.33 mm/s).

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A summary of the channel dimensions found in this study are available in Appendix

F. The average channel depths, widths at top, and widths at 50% depth are presented

in Figure 61, Figure 62, and Figure 63 respectively. The dimensions of laser

micromachined channels in glass have been analysed extensively in other studies

using ANOVA analyses [44, 81, 125]. This type of analysis has not been performed

here as it is not a main objective of this work, however the results in this study correlate

well with those reported in those studies.

Figure 61: Average channel depths.

From the channel depth analysis it can be seen that the depth is quite repeatable at the

measurement locations along the channels. The largest standard deviation reported

across the three measurements is 31 μm, while the majority of the other standard

deviations are below 20 μm. This level of repeatability is a good indication that the

manufacturing process is repeatable and stable. The largest average channel depth

measured was 974 μm, while the shallowest was just 72 μm.

0

200

400

600

800

1000

1200

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27

Aver

age

Chan

nel

Dep

th (

µm

)

Sample / Channel

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Figure 62: Average channel widths at the top surface.

From the channel width (top) analysis it can be seen that the width at the top of the

channels only varies within a small range, from 169 μm to 208 μm. This can be

attributed to the fact that the laser beam size at the focal spot is diffraction limited, and

is not dependant on the laser parameters investigated in this work. A diffraction limited

laser spot is the smallest size to which a laser beam can be focussed, where optical

diffraction effects are the limiting factor as opposed to other optical aberrations. As

the laser processing Average Power (W) is reduced (by reducing the Duty Cycle %),

the amount of laser irradiance (W/m2) delivered to the workpiece is also reduced. This

causes a reduction in the width of the channel at the surface, as there is less thermal

energy available to ablate the full width of the laser focal spot.

0

50

100

150

200

250

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27

Aver

age

Ch

ann

el W

idth

at

top

m)

Sample / Channel

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Figure 63: Average channel width at 50% depth.

From the channel width (50%) analysis it can be seen that the width at the 50% channel

depth point is inversely proportional to the channel depth. This can be attributed to the

fact that the deeper channels have quite steep sidewalls, as is shown in Figure 60(a).

This channel profile can be attributed to a different thermal conduction mechanism

deeper in the channel than is found on the surface [81]. There may also be an effect

from the directionality of the laser assist gas flow, which causes the depth to be more

directional at higher laser powers. Nevertheless, this measurement at 50% channel

depth does give some insight into the overall aspect ratio of the channel.

Figure 64 presents a 3D display of channel geometry for sample 21 which was

fabricated using the lowest duty cycle and highest traverse speed. The depth of the

channel is 70-80 micrometres. In contrast, channels fabricated using the highest duty

cycle had depths approaching approximately 1 millimetre. This 3D profile was

recorded using the 3D non-contact optical profilometer developed during this work.

0

50

100

150

200

250

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27

Aver

age

Ch

ann

el W

idth

at

50

% D

epth

m)

Sample / Channel

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Figure 64: 3D surface profile of sample 21, 70-80 micrometres in depth,

as captured by the 3D optical profilometer.

Figure 65 (a) and (b) are the corresponding EDXS spectra corresponding to the SEM

images in Figure 59(a) and (b) respectively. Over the 10 randomly selected points for

the EDXS analysis the average increase of silicon at the surface was 5% for Figure

59(a) over Figure 59(b). This change in composition could also be factor in the light

absorption characteristics of samples processed with higher duty cycles. It can clearly

be seen that the original untextured reference surface composition consisted of

significant amount of oxides on the surface (Figure 65(c)). The results of the EDXS

measurements are presented in Table 29.

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Figure 65. EDXS results for (a) Sample 21 with low absorption, (b)

Sample 9 with high absorption, and (c) untextured Reference Sample

Table 29. Comparison of samples with highest and lowest light

absorption properties.

Analysis Sample 21 Sample 9 Reference

% Absorption 2.25% 61.82% 0%

Morphology Smooth shallow channel

with less recast

Rough dimpled surface

structure

‘As received’

untextured Surface

EDXS

(atomic %)

Si: 35.1%,

O: 64.9%

Si: 40.5%,

O: 59.5%

Si: 15.1%

O: 84.9%

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5.5 Effect of HF etching on absorption of light

As both the surface morphology and surface composition of the laser processed

surface may influence the parasitic light absorption characteristics, an investigation

into the effect of post-processing the textured surfaces using a hydrofluoric acid etch

was completed. As presented in Figure 66, acid etching the laser treated samples

greatly reduces the absorption of light at the surface. Figure 66 presents the average

absorption of the light across the AM1.5G spectrum. All of the samples in this

investigation, with the exception of sample 21, were found to absorb less light after 5

minutes of etching in HF.

Figure 66. The effect of hydrofluoric acid (40%) etching on the

absorption of light at the surface.

An investigation into the effect of HF etching on the surface morphology of the laser

treated samples was also carried out. Electron microscopy and optical microscopy

were utilised to analyse the sub-micrometre surface features and how their structures

were altered with respect to the amount of time the acid etching was carried out. The

unetched laser processed surface of sample 21 is presented in Figure 67. It can be

observed that there are a range of surface features, which have been measured by SEM

to range from about 400 nm to several microns in size. It is these structures that were

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of interest as they are of the order of wavelength of visible light and can contribute to

Mie Scattering within the superstrate [126]. The effect of HF etching on the surface

morphology is visible in the images presented in Figure 68(a) and (b). It was observed

that the acid etching dulls the appearance of these sub-micrometre structures, with the

longer etching times causing the features to effectively elongate.

Figure 67. An electron microscope image of the surface of sample 21

before acid etching. It is possible to see a large amount of re-cast

material. Visible feature sizes range from approximately 400 nm to

several microns.

Figure 68. (a) Surface of sample 21 after 5 minutes HF etching, and (b)

Surface of sample 21 after 10 minutes etching.

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By acid etching with hydrofluoric (HF) acid for periods of 10 minutes it was possible

to further observe the smoothing effect of the rough surface morphology as shown in

Figure 69 [127, 128]. As the increase in parasitic absorption is attributed to increased

laser power and vapour deposition during processing, surface material removal by HF

treatment provided the highest benefits to the textures created using the higher powers.

While most samples displayed improved transmission characteristics after etching, for

the two samples (samples 20 and 21) with the lowest parasitic absorption losses, the

effects of acid etching on transmission were negligible (<1%) as shown in Figure 66.

a)

b)

c)

Figure 69. Top down view of the surface morphology of laser ablated

channels (duty cycle 4%, PRF 400Hz, speed 1.67mm/s). unetched (a),

after etching for 10 minutes (b) and after etching for 20 minutes (c).

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Figure 70 illustrates the change in light absorption with respect to acid etching time.

It can be observed from this data that there is a shift in the absorption peak towards

the red end of the spectrum with increasing etching time. The EDXS results presented

in Figure 71 and Table 30 indicate that there was little change in the surface chemistry

of the laser textured glass after HF etching. This indicates that the increase in the

absorption of light at the surface after laser processing may be attributed more

significantly to the elongation of the acid etched features.

Figure 70. Absorption of AM1.5G spectrum by sample 21 with respect to

etching time (data fitted with 6th order polynomial trend line for clarity).

It can clearly be seen that etching causes a shift in absorption towards the

red end of the spectrum. This can be directly correlated to the elongation

of nanostructures on the surface due to acid etching.

Figure 71. EDXS spectrum of sample 21 after etching with HF.

Composition is close to that before HF etching (Figure 65(a))

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Table 30 Comparison of surface composition before and after HF acid

etching.

Analysis Sample 21 before HF etching Sample 21 after HF etching

% Absorption 2.25% 3.68%

Morphology Smoother surface with

elongated nanostructures

Smooth shallow channel with

less recast

EDXS

(atomic %)

Si: 33.2%,

O: 66.8%

Si: 35.1%,

O: 64.9%

5.6 Efficiency vs angle of incidence

In order to assess the possible gains of the textured superstrate it was necessary to test

the efficiency of a solar cell used with the textured superstrate with varying angular

incidence of light. Figure 72 displays the acquired I-V data for the same solar cell

mounted under the three different superstrates; one untextured as a reference and the

other two with the maximum transmission textures (samples 20 and 21). This data was

acquired with the light incident at 10° to the surface. The texture characteristics and I-

V data are presented in Table 31. The results indicate that at acute angles of incidence

there is a significant improvement in the cell performance due to the enhanced light

trapping effect caused by the textures on the superstrate. At 10° incidence to the

surface plane a relative efficiency gain in the solar cell of 51% was found for sample

21 in comparison to the untextured reference. Voc, Isc, and fill factor were also

improved relatively by 2.1%, 44.6%, and 2.7% respectively.

Figure 72. I-V curves for solar cell at the acute angle of 10° incidence.

untextured reference (solid), sample 20 (dotted), and sample 21 (dashed).

0

0.0005

0.001

0.0015

0.002

0.0025

0 0.1 0.2 0.3 0.4 0.5 0.6

Cu

rre

nt

(A)

Voltage (V)

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Table 31. Parameters and results for I-V measurement with light incident

at 10° to surface.

Sample Untextured Sample 20 Sample 21

Depth (μm) - 95 72

Width (μm) - 173 146

VOC (V) 0.478 0.483 0.488

ISC (A) 0.00139 0.00185 0.00201

Fill Factor (%) 67.20 67.15 69.01

Efficiency (%) 0.49 0.66 0.74

While there were significant efficiency gains at an angle of incidence of 10°, the solar

cell efficiency was degraded relative to the untextured reference at higher angles of

incidence. Figure 73 indicates that cell efficiency was only improved relative to the

untextured reference for acute angles in the range of 20° to 10°. As shown in Figure

60(b) the surface of the samples tested have a somewhat sinusoidal shape. According

to simulations performed by Sanches-Illescas et al. the highest benefit of the textured

surface can be found at acute angles of incidence, which corresponds well with our

findings [51]. The reduced performance at other angles could be attributed to the effect

of laser processing on the surface quality itself, changes in surface composition, and

also the increased path-lengths travelled by the light due to enhanced scattering,

causing additional parasitic absorption losses in the superstrate.

Figure 73. Solar cell efficiency with different angles of incidence for the

untextured reference (solid), sample 20 (dotted), and sample 21 (dashed).

0

1

2

3

4

5

6

7

8

90 80 70 60 50 40 30 20 10

Effi

cie

ncy

(%

)

Angle of Incidence (°)

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Chapter 6 Characterisation for

Quantum Dot Solar Cells

Quantum dot based solar cells are an emerging field of research. Quantum dots offer

great advantages in that they can be low-cost to produce, yet be tailored to optimise

conversion efficiencies through size control. For the first part of the investigation of

such a solar cell set-up, the optical absorption characteristics of alkyl-capped silicon

quantum dots were investigated. It is envisaged that these quantum dots could be

utilised in next generation solar cells. The second section of this investigation

concentrates on the 3D characterisation of macroporous monolithic morphologies,

which have wide applications in existing and next generation solar cell technologies.

This is especially true for quantum dot based solar cells, where much work has

concentrated around the use of porous semi-conductors on glass superstrates.

6.1 Absorption characteristics of alkyl-capped silicon quantum dots

Figure 74 shows the optical microscope image of the silicon nanocrystals taken

immediately after a third repetition of the drop deposition technique. The silicon

quantum dots appear to be about 1 µm in diameter, possibly due to diffraction

broadening, significantly larger than shown by other topographical characterisation

methods, such as AFM as shown in section 3.16.2. This could be attributed to the

formation of clusters of nanocrystals on the surface of the substrate after subsequent

depositions [117]. It is clearly visible from this image that the Si nanocrystals do not

form a continuous layer on the substrate material. It can also be observed that there

are varying degrees of surface coverage of the Si-QD with some areas more and some

less sparsely populated. Surface coverage could likely be improved through

optimisation of the Si-QD solution concentrations and the deposition method.

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Silicon Quantum Dot clusters

after deposition.

Bubbles in

evaporating solvent

50 µm

Figure 74: Optical microscope image of nanocrystalline silicon on

substrate shortly after drop deposition. Bubbles indicate that the solvent

is still present.

Figure 75 shows the absorption characteristics of the silicon quantum dots after they

were bonded to the glass substrate. The absorption measurement was performed after

each repetition of the drop deposition technique and subsequent drying time. It can

clearly be seen that there is a small increase in absorption of the incident broadband

light by the deposited nanocrystals between 420 nm and 520 nm. Increases in

absorption in the same wavelength range have been found in studies where Si

nanocrystals are embedded in a SiO2 matrix [64, 65]. Other studies on alkyl-capped Si

nanocrystals have found an increase in absorption only from approximately 325 nm

and below [63, 129]. Vasiliev et al. simulated the effect of oxides on the optical

absorption of Si nanocrystals using a confinement model revealing that for certain

oxide configurations, the optical absorption gap was further lowered to 2.4 eV (520

nm), which correlates well with our results [130]. This indicated that it is the presence

of oxides in our nanocrystals, as indicated by the XPS analysis performed by

collaborators [115], was causing absorption at lower photon energies. However, it was

not possible to achieve a uniform coverage of the substrate with the Si quantum dots,

which may have led to further inconsistencies in the absorption measurement in this

preliminary investigation. The source of this error is due to inhomogeneous

distribution of the quantum dots, and is also due to the variation in the illumination

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source intensity in the integrating sphere setup. The low population of silicon quantum

dots on the substrate surface led to a lower signal to noise ratio during the

measurements. By increasing the number of quantum dots on the substrate between

each measurement an improved signal would be obtained. The variation in light source

intensity could be corrected by creating several samples with different quantum dot

populations and performing all of the absorption measurement in one session.

Figure 75: Light absorption characteristics of Si QDs after 1 deposition

(green), 2 depositions (blue), 3 depositions (red). The absorption of the

glass and the solvent have been subtracted from this data.

6.2 Absorption characteristics of alkyl-capped silicon quantum dots on laser

textured superstrates

Taking the absorption results of the previous section, it was of interest to investigate

the absorption characteristics of the silicon quantum dots when used in combination

with laser textured superstrates, as investigated in Chapter 5. Three samples which

exhibited low parasitic absorption losses after HF etching (Samples19, 20, and 21)

where chosen for this investigation. The absorption results for the three different

textured superstrates are shown in Figure 76.

0

5

10

15

20

420 520 620 720 820 920

Ab

sorp

tio

n

%

Wavelength (nm)

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Figure 76: Light absorption characteristics of Si QDs on laser textured

superstrates after drop casting. Untextured reference (blue), Sample 19

(red), Sample 20 (green), and Sample 21 (violet).The absorption of the

glass and the solvent have been subtracted from this data.

The reference measurement itself indicated increased absorption between 420nm and

520nm when compared with the results from the initial absorption study, which can

be attributed to the fact that five depositions of silicon quantum were performed for

this measurement in an effort to increase the sensitivity and resolution of the results.

Compared with the untextured reference superstrate, all three textured superstrates

indicated increased absorption across the entire spectrum from 420nm to 1000nm.

However, as was found in the initial absorption characterisation experiments, the

silicon quantum dots used in this investigation absorb light mostly in the 420 nm to

520 nm range. The absorption across the remained of the spectrum from 520 nm to

1000 nm in this case could be attributed to several possible causes. Firstly, during

deposition time was allowed for the solvent to evaporate. However, due to the

increased amount of silicon quantum dots depositions (five depositions for this

experiment), it is possible that, despite best efforts, some solvent remained on the

superstrate at the time of measurement as there remained a ‘waxy’ residue on the

surface. Secondly, the effect of light scattering caused by the laser textured superstrate

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may have caused additional absorption in the remaining solvent. In order to

specifically investigate the increase in absorption between 420 nm and 520 nm, the

measurements were referenced relative to each other to each other between 520 nm

and 1000 nm, which contributed to the negation of the unaccounted effects of

absorption in any unevaporated solvent. The highest increase in absorption over the

420 nm to 520 nm range was found for Sample 19, the spectrum of which is indicated

in Figure 77. An approximate increase of 5% in absorption of across this wavelength

region was found. While the gain is marginal, there is an indication that the laser

textured glass does contribute to enhanced light absorption in the deposition silicon

quantum dots. An increase in absorption in this wavelength region correlates well with

the initial absorption spectra measured, and hence it could be deduced that the increase

in absorption measured is due to increased absorption in the quantum dots and not just

in any remaining solvent.

Figure 77: Spectra for untextured reference (blue) and Sample 19 (red).

The spectra have been reference matched from 520 nm to 1000 nm.

6.3 FIB serial sectioning for the 3D reconstruction of macroporous structures

Significant amounts of work have been done in the research of porous silicon for

photovoltaic applications, as there are opportunities for enhanced light trapping

performance when utilising the porous morphology architecture. Next generation solar

cells, such as dye-sensitised solar cells and certain quantum dot solar cell architectures

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also make use of macro- and nano-porous structures. These structures can play various

roles depending on the exact cell type and design, however, one commonly cited effect

of utilising such structures are the beneficial light trapping effects they provide. As

part of this study, a method for characterising macro-scale porous structures in 3D was

investigated utilising a focused-ion-beam (FIB) to serially section the sample, while

simultaneously being able to image the sample cross section at high magnification

using scanning electron microscopy (SEM). The materials investigated in this study

were carbon and silica based monoliths. While these materials would potentially have

some applications in solar cell architectures, the aim of work was to investigate the

usefulness of the characterisation method for these structures, as opposed to

specifically for these materials.

6.4 3D reconstruction and morphological analysis of the carbon monolith

The resulting 3D reconstruction of the porous carbon monolith from the 2D-image

stack consisting of 93 images is shown in Figure 78. The volume reconstructed had a

rectangular geometry with dimensions of 58.2 μm x 26.5 μm x 9.3 μm in the X, Y and

Z directions, respectively. As shown in Figure 78, the reconstructed carbon monolith

exhibited an interconnected porous structure formed by quasi-spherical macropores

with sizes mostly ranging from approximately 4 μm to 7.5 μm. Moreover, the 3D

reconstruction revealed a non-homogeneous spatial distribution of the inter-skeleton

macropores within the volume analysed. The latter could be attributed to a non-

uniform packing density of the silica particles within the phenolic resin used for

preparation of the carbon monolith. Likewise, the relatively broad range of macropore

sizes observed in the monolith reconstruction could be attributed to the use of silica

particles with non-uniform sizes as templates, which could also largely affect the

packing density of the silica particles in the silica/phenolic resin mixture.

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Figure 78: 3D reconstruction of the porous carbon monolith

Furthermore, the presence of pores with sizes between ca.10 μm and 15 μm range is a

clear indication of the formation of voids in the space between the silica particles

during preparation of the monolith. This could be explained by the limited infiltration

of the phenolic resin into the inter-particle space due to poor mixing of the silica

particles with the phenolic resin and/or high viscosity of the phenolic resin during

preparation. This non-homogeneous macro-pore morphology is consistent with

previous results obtained by Eltmimi et al. in carbon monoliths prepared with 5μm

silica particles as templates, where the presence of inter-particle voids was already

suspected based on experimental evidence [123].

Therefore, the direct confirmation of the real morphology of a monolith via

reconstruction and visualisation of its porous structure (including voids) represents a

clear advantage of this FIB-SEM methodology, which can significantly contribute to

speeding up the optimisation of the porous structure morphology in view of improving

its applications specific performance. The total macroporosity of the volume analysed

following binarisation of the corresponding image stack was found to be 72.9%. This

value agrees well with the results obtained on the same sample type by MIP, where

the total porosity was found to be 76.8% and 80.2% for two consecutive analyses. MIP

measurements also allowed determination of the pore size distribution, as shown in

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Figure 79. A median pore diameter (in volume terms) of 2.6 μm and 2.9 μm was

obtained for the two consecutive MIP analyses, respectively. This diameter range was

well within the size range suitable for manual outlining when processing the images,

which is why the porosity values correlate well.

Figure 79: Mercury porosimetry results showing pore size distribution in

the carbon monolith [122].

6.5 3D reconstruction and morphological analysis of the silica-based monolith

Figure 80: 3D reconstruction of the porous silica monolith (Monotrap).

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The 3D reconstruction of a commercial porous silica-based monolith from the

corresponding 150-image stack obtained by FIB-SEM analysis is shown in Figure 80.

The reconstructed volume also had a rectangular geometry with dimensions of 44.7

μm x 33.7 μm x 10 μm in the X, Y and Z directions, respectively. As can be seen in

Figure 80, the reconstructed volume exhibited a rather homogeneous spatial

distribution of interconnected macropores with irregular shapes and variable sizes,

which contrasts well with the mainly spherical shaped pores found during the analysis

of the carbon monolith as shown in Figure 78. Therefore, the modification of the silica

monolith skeleton with activated carbon proved to be highly effective for successful

reconstruction and visualisation of the silica-based monolith macropore structure by

FIB-SEM analysis. The electrical conductivity provided by the carbon assisted in the

minimisation charge build-up during SEM analysis, typically arising in non-

conducting materials such as silica, and successfully allowed FIB-SEM analysis.

Although no specific information on how this commercial carbon-modified silica-

based monolith was produced, protocols for the preparation of carbon-silica

composites have been already described in previous works. The total macroporosity

of the volume analysed for the carbon-modified silica-based monolith was found to be

52.9%, which agrees well with the 56.0% value for total porosity obtained by MIP.

The pore size distribution of the silica-based monolith can be seen in Figure 81, with

a median pore diameter (in volume terms) of 2.7 mm.

Figure 81: Mercury porosimetry results showing pore size distribution in

the silica-based monolith [122].

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Overall, the results of this investigation indicate that FIB-SEM serial sectioning is a

useful method by which to evaluate the 3D morphology of porous materials. This

study has found that the FIB-SEM method has comparable accuracy in terms of

porosity evaluation of porous materials where the pore size distribution it above 1 μm

diameter. One of the main advantages of this characterisation method is that it can

evaluate the true porosity of a material, which includes both open and closed pores,

whereas other characterisation methods such as MIP do not offer this functionality.

This especially has application in the evaluation of porous materials in solar cells, as

in the case with materials such as porous TiO2, closed pores may have a great effect

on the light scattering and electron transport mechanisms within the solar cell.

While the FIB-SEM approach definitely has merit in the evaluation of the porous

materials, there also remain some challenges with this method. Firstly, there is a high

cost associated with the process as it involves high vacuum, and it is also time

consuming. Secondly, there remains some research to be completed on the use of the

FIB-SEM approach with higher SEM magnifications. This is especially true for non-

conducting materials such as silica, where the sample can become charge saturated at

high magnifications, which reduces SEM image quality considerably. Another

challenge lies in the fact that at high magnification, the depth-of-field of the SEM is

reduced which makes it even more time consuming.

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Chapter 7 Conclusions

Verification of the 3D non-contact optical profilometer

Verification investigations performed on the developed 3D noncontact optical

profilometer included measurement of the linear stage performance using a dual scale

analysis, and the evaluation of the 3D measurement performance. The analysis of the

linear stage performance was performed in line with ISO 230-2 standards for the

calculation of stage accuracy and repeatability. The investigation confirmed the

suitability of the design for 3D profilometry use. The performance of the stepper motor

axes designed was considered to be acceptable considering the low-cost nature of the

design. The stepper motor driven X and Y axes performed considerably better in the

small scale analysis, with bi-directional accuracies of ±8 μm and ±15 μm, which can

be attributed to the shorter travel range of the investigation and also the superior

accuracy of the dial gauge indicator utilised in the small scale measurement analysis.

There XY positioning accuracies are acceptable over this measurement range for the

purposes of image stitching if sufficient image overlap is allowed as to enable software

to perform accurate alignment of the measurement data. The Z-axis performed with

acceptable uni-directional accuracy of 10 μm over the 200 μm small scale analysis

displacement. When considering the possible sources of measurement error in this

exercise, it would be worthwhile suggesting that an alternative method of stage

measurement, such as laser interferometry, be implemented to gain a better

understanding of the various aspects of the linear stage performance. Laser

interferometry would provide a method of measurement over the full travel range with

nanometre level accuracy, data which can then be used to calibrate the system to a

much higher level of accuracy.

To evaluate the 3D measurement performance of the system, a procedure was

implemented to evaluate the performance over a dual scale analysis. As it was difficult

to source a suitable traceable calibrated step height reference in this size range and

with the appropriate surface characteristics for this type of optical instrument it was

necessary to design and manufacture a purpose build step height artefact. This was

achieved by milling a brass measurement artefact to the desired dimensions, with a

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nominal 100 μm step height. This sample was subsequently measured by Scanning

Electron Microscope (SEM), White Light Interferometry (WLI), and Stylus

Profilometry (SP). These three measurement methods returned almost identical step-

height measurement results of 103 μm. A nominal 500 μm thick metrology gauge

block was utilised as the other sample in the dual scale analysis, and was also measured

using WLI and SP, with the resulting step height of 512 μm. While these

measurements are not traceable metrology standards for the evaluation of the absolute

accuracy of the system, they were designed to give some initial indication of the

estimated accuracy of the system. The investigation demonstrated the capability of the

developed system to measure step heights in the range of 100 µm to 500 µm, however

the evaluation of the absolute accuracy of the system would require significantly more

work around the manufacture and statistical analysis of the measurement artefact. The

accuracy evaluation of depth-from-focus based profiling instruments is on-going work

within the field of metrology, where National Metrology Institutes have suggested that

further investigation and standardisation is required [111]. These artefact

measurement values were then used in the evaluation of the 3D measurement

performance of the developed profilometer. Results were calculated from a Design of

Experiments carried out using different Z-axis sampling intervals, with step height

reported after data post-processing. Accuracies reported on the measurement of the

103 μm step-height were as good as 99.95%, which gives initial indication that the

performance of the system is within an expected range. While acknowledging that this

accuracy measurement is only indicative and not absolute, one can equate this

performance to a measurement uncertainty of ±4 µm over the 103µm step height. This

value correlates well with the with the 10 μm uni-directional accuracy performance of

the the Z-axis in the initial linear axis performance investigation which was carried

out over a 200 μm travel range. These performance characteristics compare well with

those reported by Sun and Claverley who performed calibration analyses on a

commercially available instrument with a similar principle of operations, whose

measurement of spherical reference samples resulted in 3D measurement accuracies

in a range between -7 μm and +19 μm [111]. The methods of step height evaluation

reported in this work contribute to the analyses of depth-from-focus based

measurement instrumentation and to the calibration and verification issues reported by

Sun and Claverley.

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Measurement repeatability was another output of this investigation. When the absolute

accuracy of an artefact cannot be certified, the same artefact can be used to assess the

repeatability of the measurement technique through the repetition of measurements.

This investigation found the largest standard deviation of the mean plane heights

across six measurement runs to be between 0.1 µm and 0.9 µm. This compares well

with Sun and Claverley’s investigation, which found the standard deviation of sphere

size measurements to be in the sub-micrometre range [111]. It can be derived from

these repeatability measurements that the developed device may be suitable for the

evaluation of structures with height in the sub-10 µm range, however further

investigation is required in order verify this and to establish what measurement

conditions are most favourable for this outcome.

It has been reported that 3D profilometry instruments based on the depth-from-focus

principle have limitations in the measurement of surface topographies of translucent

materials, particularly in the presence of micro-scale surface roughness [80].

However, in this work it has been clearly demonstrated that the 3D non-contact optical

profilometer developed in this thesis offer capabilities in the measurement of laser

micro-machined translucent materials in the presence of micro-scale surface

roughness, which is a new result in this research field.

It is envisaged that this device can be utilised in gaining further understanding of

surface micro-structures. The usefulness of this device includes the surface

topography analysis of various micro-structures used in solar cell applications. Using

the 3D non-contact optical profilometer to measure the surface topography of laser

structured glass for example, would allow for real surface topologies, including

roughness, to be characterised and used in simulations of the light trapping effect in

solar cells. This approach should therefore provide a new level of highly accurate data

and simulation realism to this research field.

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Laser texturisation for enhanced light trapping performance

Laser textures were created on fused silica glass using a CO2 laser operating in pulsed

mode, for which the parameters were defined by Design of Experiments. The size of

the textures varied from 72 μm to 974 μm in depth, and 146 μm to 213 μm in width.

The parasitic absorption loss of light in the laser textured glass was measured using an

integrating sphere and spectrometer setup, and losses ranged from 2.25% to 63.28%.

The surface morphology was smoothed by HF etching for up to 20 minutes and

resulted in improved transmission for most samples. The increase in transmission after

acid etching of the two samples with the lowest parasitic absorption losses (samples

20 and 21) were negligible. The I-V data for the solar cell under different textures was

assessed by encapsulating the solar cell in transparent resin and placing it in contact

with the flat side of the laser textured front cover glass. This allowed the measurement

of the characteristics of the solar cell under the textured superstrate by measuring the

I-V data at varying angles of incidence. While increased performance was not found

at all angles of incidence, for acute angles of incidence (10°) the relative efficiency

increased by up to 51% with an increase in the Voc of 2.1% and in the Isc of 44.6%. An

improvement in the fill factor of 2.7% was also observed.

While these results indicate that this particular laser processing approach is not

favourable at all angles of incidence as experienced in an everyday practical situation,

the evidence does point to the fact that there have been some improvements achieved

with this process. It is postulated that by using different laser sources more suited to

the fine ablation control required to further optimise this process, that much improved

solar cell performances could be achieved. Indeed, when considering the results

reported by Kang et al., it is certainly feasible with a different laser source, and with

improved glass processing, that building integrated solar photovoltaics would benefit

from micro-structured solar cell superstrates [38].

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Characterisation for Quantum Dot Solar Cells

From the perspective of absorption in next generation solar cell materials, the

absorption of light by alkyl-capped silicon quantum dots was investigated. The

absorption of the alkyl-capped Si quantum dots drop deposited onto a 1 mm thick

fused quartz substrate was measured using an integrating sphere and spectrometer

setup. Subsequent depositions indicated that there is an increase in absorption of

broadband light in the 420 nm to 520 nm range. However, the non-uniformity of the

drop deposited layer may have led to inconsistencies in the absorption measurement.

Much work needs to be done in order to control the layer by layer depositions and to

understand the properties of this novel material. By using other deposition techniques,

such as evaporation, it will be possible to control the thickness of silicon quantum on

the surface of the substrate, which may improve the understanding of the material

properties.

Subsequent investigations were completed to evaluate the effect of light trapping when

the silicon quantum dots are deposited directly on a laser textured superstrate.

Deposition cycles consisting 4 ml drops on to the target for five cycles were prepared

and evaluated. Additional absorption across the spectrum from 420 nm to 1000nm was

observed, however the increase in absorption from 520 nm to 1000 nm is thought to

have originated from increase light trapping within solvent remaining on the

superstrate. When the data was adjusted to allow for this effect, an increase in

absorption of up to 5% in the 420 nm to 520 nm was observed. This can be attributed

to additional light trapping effects in the silicon quantum dots and fused quartz

superstrate. This increase correlated well with initial observations on the absorption

characteristics of these silicon quantum dots, and represents novel results in the field.

As porous material morphologies are increasingly common in the design of next

generations solar cells, an investigation into a 3D characterisation method which could

be used to gain a better understanding of the pore connectivity and topology. To

achieve this a Focused-Ion Beam (FIB) milling technique was utilised to provide serial

sectioning capabilities within a Scanning Electron Microscope (SEM). Both

conducting and non-conducting materials were investigated, in the forms of a carbon

monolith and silica monolith respectively. The serial sectioned images were post-

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processed utilising software developed to correct for dimensional anomalies due to the

imaging angle of the SEM. After manual image segmentation and subsequent 3D

reconstruction, the porosity of the materials was analysed, and the results compared

directly with those of an established porosity measurement technique, Mercury

Intrusion Porosimetry (MIP). Porosity results for the carbon monolith were found to

be 72.9% and (averaged) 78.5% for the FIB-SEM analysis and MIP analysis

respectively. For the silica based monolith, porosity results were found to be 52.9%

and 56% for FIB-SEM and MIP analyses respectively. This indicates that the FIB-

SEM technique is a suitable technique for the evaluation of macroporous materials.

One main advantage of the FIB-SEM method is that it is possible to evaluate all of the

pores in a macroporous material, whereas traditional measurement techniques such as

MIP can only measure open and connected pore structures. In a comprehensive review

by Cocco et al. on three-dimensional micro-structure imaging methods for energy

materials, there was no report of the FIB-SEM characterisation method being utilised

for the characterisation of photovoltaic materials [131]. It is envisaged that this

characterisation method can be used to gain a better understanding of macroporous

solar cell materials, and also can be used as a real 3D surface measurement instrument,

data from which can be utilised in simulations of the interaction of solar cell materials

with light and the light trapping effect created by such porosity.

7.1 Future Work

There are several possible end-uses for the technology developed in this research.

While the main focus of this research lies in the improvement of light trapping for

photovoltaic cells for solar energy harvesting, the technology may also be transferable

to other fields. The geometrical light trapping effect is of great importance in thin-film

and quantum dot based solar cells also, mainly due to the fact that there is less light

absorbing material present. In order to preserve the potential efficiency of these types

of solar cells, it is necessary to improve the chances of absorption. In thin-film solar

cells, this takes place not only through the light trapping effect, but also through the

longer path lengths the photons must take to traverse the cell. Simulations in the

literature have shown that the light trapping effect can increase the effective thickness

of thin-film solar cell materials by up to 40 times [8]. There are other possible uses in

the field of optics, for example, improving the absorption efficiency across a wider

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range of angles in optical detectors is also of interest. It is believed that by varying the

texture it will be possible to control the sensitivity of the optical detectors at certain

angles, which operate in a similar fashion to large scale photovoltaic devices.

The 3D non-contact optical profilometer developed in this work may be leveraged in

several approaches. This tool can be used to evaluate the surface morphology of laser

processed surfaces, to evaluate micro-sized features in 3D and to evaluate surface

roughness. This surface data can also be exported for simulation purposes, which will

allow for more realistic manufactured surfaces to be utilised in simulation

investigations. This is of particular importance where this simulation involves

interaction with light, as features and roughness on the microscale greatly influence

the characteristics of the interactions of that material. However, there remains further

work to improve the characterisation of the capabilities of the developed system, both

in terms of accuracy of the motion axes and accuracy of the overall 3D measurement

system. There are multiple possible sources of error which should be minimised, and

a more accurate linear measurement technique such as laser interferometry should be

utilised to improve the performance of the technique and to widen the understanding

of the influence of various sources of inaccuracy on the overall 3D measurement

performance of the system. The work in this thesis has provided initial results to verify

the feasibility of the technique, however further work must be undertaken to validate

the use of such an instrument and configuration as a metrology tool suitable for

measurement at the micrometre scale.

The evaluation of silicon quantum dots has shown great promise in this work. The

absorption spectra measured correlated well with the estimated material band-gap.

While the results found were positive initial results, further work is needed on the

deposition of the quantum dots on the superstrates, which will greatly improve the

understanding of the interaction of this novel material with light. Further work could

include the development of a quantum dot solar cell based on the alkyl-capped silicon

quantum dots used in this work, however, much work needs to be done in designing

and optimising a solar cell architecture.

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In a similar way the method developed through the use of FIB-SEM serial sectioning

can be utilised for the evaluation of porous macro-structures. While more work must

be done on the development of this method to work with smaller pore diameters and

with larger volumes, the indications from the results in this work are that this method

is a suitable method for the evaluation of pores with diameters on the order of 1 μm

equivalent diameter and greater, with accurate results available in the measurement of

porosity. Therefore, it is suggested that future work leverage the developed FIB-SEM

work to improve the simulation realism through the utilisation of improved surface

models based on real morphological data.

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Appendix A : Positional Analysis

The following tables contain the results and calculations performed in analysing the

performance characteristics of the stage of the microscope.

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Table 32: Large scale positional analysis of X axis using Mahr 810SW dial gauge indicator (1-5)

Position Number i 1 2 3 4 5

Approach Direction

+ - + - + - + - + -

Target Position (mm) 0.48 1.09 1.53 1.76 2.75

Positional Deviations

(µm)

1 0 10 -10 0 -10 -10 -10 -10 -20 -10

2 0 10 -10 10 -10 -10 -10 -10 -20 -10

3 0 10 0 0 -10 -10 -10 -10 -20 -10

Mean unidirectional

positional deviation 𝒙𝒊

(µm)

0 10 -10 0 -10 -10 -10 -10 -20 -10

Estimator of standard

uncertainty 𝒔𝒊 (µm) 0 0 10 10 0 0 0 0 0 0

𝟐𝒔𝒊 0 0 20 20 0 0 0 0 0 0

�̅�𝒊 − 𝟐𝒔𝒊 0 10 -30 -20 -10 -10 -10 -10 -20 -10

�̅�𝒊 + 𝟐𝒔𝒊 0 10 10 20 -10 -10 -10 -10 -20 -10

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊

(µm)

0 0 40 40 0 0 0 0 0 0

Reverse value 𝑩𝒊 (µm) -10 -10 0 0 -10

Bidirectional

repeatability 𝑹𝒊 (µm) 10 80 0 0 10

Mean bidirectional

positional deviation 𝒙𝒊

(µm)

10 -10 -10 -10 -20

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Table 33: Large scale positional analysis of X axis using Mahr 810SW dial gauge indicator (6-10)

Position Number i 6 7 8 9 10

Approach Direction + - + - + - + - + -

Target Position (mm) 2.88 3.08 3.72 4.95 5.1

Positional Deviations

(µm)

1 -20 -20 -10 -10 -20 -20 -30 -20 -20 -20

2 -20 -20 -10 10 -20 0 -30 -10 -30 -30

3 -20 -10 -10 -10 -20 -10 -20 -20 -30 -20

Mean unidirectional

positional deviation 𝒙𝒊

(µm)

-20 -20 -10 0 -20 -10 -30 -20 -30 -20

Estimator of standard

uncertainty 𝒔𝒊 (µm)

0 10 0 10 0 10 10 10 10 10

𝟐𝒔𝒊 0 20 0 20 0 20 20 20 20 20

�̅�𝒊 − 𝟐𝒔𝒊 -20 -40 -10 -20 -20 -30 -50 -40 -50 -40

�̅�𝒊 + 𝟐𝒔𝒊 -20 0 -10 20 -20 10 -10 0 -10 0

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊

(µm)

0 40 0 40 0 40 40 40 40 40

Reverse value 𝑩𝒊 (µm) 0 -10 -10 -10 -10

Bidirectional

repeatability 𝑹𝒊 (µm) 60 60 60 80 80

Mean bidirectional

positional deviation 𝒙𝒊

(µm)

-20 -10 -20 -30 -30

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Table 34: Large scale positional analysis of Y axis using Mahr 810SW dial gauge indicator (1-5)

Position Number i 1 2 3 4 5

Approach Direction

+ - + - + - + - + -

Target Position (mm) 0.48 1.09 1.53 1.76 2.75

Positional Deviations

(µm)

1 -10 -10 -10 0 -10 -10 -10 0 -10 -10

2 -10 10 -20 0 -20 0 -20 0 0 -10

3 -20 0 -20 0 -20 0 -20 -10 -20 -10

Mean unidirectional

positional deviation 𝒙𝒊

(µm)

-10 0 -20 0 -20 0 -20 0 -10 -10

Estimator of standard

uncertainty 𝒔𝒊 (µm)

10 10 10 0 10 10 10 10 10 0

𝟐𝒔𝒊 20 20 20 0 20 20 20 20 20 0

�̅�𝒊 − 𝟐𝒔𝒊 -30 -20 -40 0 -40 -20 -40 -20 -30 -10

�̅�𝒊 + 𝟐𝒔𝒊 10 20 0 0 0 20 0 20 10 -10

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊

(µm)

40 40 40 0 40 40 40 40 40 0

Reverse value 𝑩𝒊 (µm) -10 -20 -20 -20 0

Bidirectional

repeatability 𝑹𝒊 (µm) 80 60 80 80 60

Mean bidirectional

positional deviation 𝒙𝒊

(µm)

-10 -10 -10 -10 -10

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Table 35: Large scale positional analysis of Y axis using Mahr 810SW dial gauge indicator (6-10)

Position Number i 6 7 8 9 10

Approach Direction + - + - + - + - + -

Target Position (mm) 2.88 3.08 3.72 4.95 5.1

Positional Deviations

(µm)

1 -20 -10 -10 -10 -20 -10 -20 -20 -20 -20

2 -10 -10 0 0 -10 -10 -20 -10 -20 -10

3 -30 -10 -30 -10 -30 -20 -30 -20 -30 -20

Mean unidirectional

positional deviation 𝒙𝒊

(µm)

-20 -10 -10 -10 -20 -10 -20 -20 -20 -20

Estimator of standard

uncertainty 𝒔𝒊 (µm)

10 0 20 10 10 10 10 10 10 10

𝟐𝒔𝒊 20 0 40 20 20 20 20 20 20 20

�̅�𝒊 − 𝟐𝒔𝒊 -40 -10 -50 -30 -40 -30 -40 -40 -40 -40

�̅�𝒊 + 𝟐𝒔𝒊 0 -10 30 10 0 10 0 0 0 0

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊

(µm)

40 0 80 40 40 40 40 40 40 40

Reverse value 𝑩𝒊 (µm) -10 0 -10 0 0

Bidirectional

repeatability 𝑹𝒊 (µm) 60 140 80 80 80

Mean bidirectional

positional deviation 𝒙𝒊

(µm)

-20 -10 -20 -20 -20

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Table 36: Large scale positional analysis of Z axis using Mahr 810SW dial gauge indicator (1-5)

Position Number i 1 2 3 4 5

Approach Direction

+ - + - + - + - + -

Target Position (mm) 0.05 0.11 0.15 0.18 0.28

Positional Deviations

(µm)

1 0 0 0 0 0 10 0 0 0 0

2 0 0 0 0 0 10 -10 0 -10 0

3 0 0 0 0 10 10 -10 0 -10 0

Mean unidirectional

positional deviation 𝒙𝒊

(µm)

0 0 0 0 0 10 -10 0 -10 0

Estimator of standard

uncertainty 𝒔𝒊 (µm)

0 0 0 0 10 0 10 0 10 0

𝟐𝒔𝒊 0 0 0 0 20 0 20 0 20 0

�̅�𝒊 − 𝟐𝒔𝒊 0 0 0 0 -20 10 -30 0 -30 0

�̅�𝒊 + 𝟐𝒔𝒊 0 0 0 0 20 10 10 0 10 0

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊

(µm)

0 0 0 0 40 0 40 0 40 0

Reverse value 𝑩𝒊 (µm) 0 0 -10 -10 -10

Bidirectional

repeatability 𝑹𝒊 (µm) 0 0 60 60 60

Mean bidirectional

positional deviation 𝒙𝒊

(µm)

0 0 10 -10 -10

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Table 37: Large scale positional analysis of Z axis using Mahr 810SW dial gauge indicator (6-10)

Position Number i 6 7 8 9 10

Approach Direction + - + - + - + - + -

Target Position (mm) 0.29 0.31 0.38 0.50 0.51

Positional Deviations

(µm)

1 0 0 10 0 10 0 10 10 10 10

2 0 0 0 0 0 10 0 10 10 10

3 0 0 0 0 0 0 10 0 0 10

Mean unidirectional

positional deviation 𝒙𝒊

(µm)

0 0 0 0 0 0 10 10 10 10

Estimator of standard

uncertainty 𝒔𝒊 (µm) 0 0 10 0 10 10 10 10 10 0

𝟐𝒔𝒊 0 0 20 0 20 20 20 20 20 0

�̅�𝒊 − 𝟐𝒔𝒊 0 0 -20 0 -20 -20 -10 -10 -10 10

�̅�𝒊 + 𝟐𝒔𝒊 0 0 20 0 20 20 30 30 30 10

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊

(µm)

0 0 40 0 40 40 40 40 40 0

Reverse value 𝑩𝒊 (µm) 0 0 0 0 0

Bidirectional

repeatability 𝑹𝒊 (µm) 0 60 80 80 60

Mean bidirectional

positional deviation 𝒙𝒊

(µm)

0 0 0 10 10

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Table 38: Small scale positional analysis of X axis using Mitutoyo MT513-405E dial gauge indicator (1-5)

Position Number i 1 2 3 4 5

Approach Direction

↑ ↓ ↑ ↓ ↑ ↓ ↑ ↓ ↑ ↓

Target Position (mm) 0.020 0.045 0.060 0.070 0.110

Positional Deviations

(µm)

1 0 0 -1 -2 1 1 0 1 2 2

2 1 2 -1 1 2 4 2 4 3 4

3 0 2 -1 0 2 3 2 3 2 4

Mean unidirectional

positional deviation �̅�𝒊

(µm)

0 1 -1 0 2 3 1 3 2 3

Estimator of standard

uncertainty 𝒔𝒊 (µm) 1 1 0 2 1 2 1 2 1 1

𝟐𝒔𝒊 2 2 0 4 2 4 2 4 2 2

�̅�𝒊 − 𝟐𝒔𝒊 -2 -1 -1 -4 0 -1 -1 -1 0 1

�̅�𝒊 + 𝟐𝒔𝒊 2 3 -1 4 4 7 3 7 4 5

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊

(µm)

4 4 0 8 4 8 4 8 4 4

Reverse value 𝑩𝒊 (µm) -1 -1 -1 -2 -1

Bidirectional

repeatability 𝑹𝒊 (µm) 8 12 14 14 8

Mean bidirectional

positional deviation �̅�𝒊

(µm)

1 -1 3 2 3

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Table 39: Small scale positional analysis of X axis using Mitutoyo MT513-405E dial gauge indicator (6-10)

Position Number i 6 7 8 9 10

Approach Direction ↑ ↓ ↑ ↓ ↑ ↓ ↑ ↓ ↑ ↓

Target Position (mm) 0.115 0.125 0.150 0.200 0.205

Positional Deviations (µm)

1 0 -1 -1 -1 1 1 2 2 -1 -1

2 1 1 0 1 3 4 4 4 1 1

3 0 1 -1 1 2 3 3 4 1 0

Mean unidirectional

positional deviation 𝒙𝒊 (µm) 0 0 -1 0 2 3 3 3 0 0

Estimator of standard

uncertainty 𝒔𝒊 (µm) 1 1 1 1 1 2 1 1 1 1

𝟐𝒔𝒊 2 2 2 2 2 4 2 2 2 2

�̅�𝒊 − 𝟐𝒔𝒊 -2 -2 -3 -2 0 -1 1 1 -2 -2

�̅�𝒊 + 𝟐𝒔𝒊 2 2 1 2 4 7 5 5 2 2

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊 (µm) 4 4 4 4 4 8 4 4 4 4

Reverse value 𝑩𝒊 (µm) 0 -1 -1 0 0

Bidirectional repeatability

𝑹𝒊 (µm) 8 8 14 8 8

Mean bidirectional

positional deviation 𝒙𝒊 (µm) 0 -1 3 3 0

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Table 40: Small scale positional analysis of Y axis using Mitutoyo MT513-405E dial gauge indicator (1-5)

Position Number i 1 2 3 4 5

Approach Direction

+ - + - + - + - + -

Target Position (mm) 0.020 0.045 0.060 0.070 0.110

Positional Deviations

(µm)

1 -2 1 -2 1 -2 2 -1 2 -1 2

2 1 6 1 6 2 6 2 7 3 8

3 0 4 1 5 1 6 2 6 3 -3

Mean unidirectional

positional deviation 𝒙𝒊

(µm)

0 4 0 4 0 5 1 5 2 2

Estimator of standard

uncertainty 𝒔𝒊 (µm) 2 3 2 3 2 2 2 3 2 6

𝟐𝒔𝒊 4 6 4 6 4 4 4 6 4 12

�̅�𝒊 − 𝟐𝒔𝒊 -4 -2 -4 -2 -4 1 -3 -1 -2 -10

�̅�𝒊 + 𝟐𝒔𝒊 4 10 4 10 4 9 5 11 6 14

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊

(µm)

8 12 8 12 8 8 8 12 8 24

Reverse value 𝑩𝒊 (µm) -4 -4 -5 -4 0

Bidirectional repeatability

𝑹𝒊 (µm) 22 22 16 22 40

Mean bidirectional

positional deviation 𝒙𝒊

(µm)

2 2 3 3 2

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Table 41: Small scale positional analysis of Y axis using Mitutoyo MT513-405E dial gauge indicator (6-10)

Position Number i 6 7 8 9 10

Approach Direction + - + - + - + - + -

Target Position (mm) 0.115 0.125 0.150 0.200 0.205

Positional Deviations (µm)

1 -1 2 -1 2 0 3 2 5 2 3

2 3 7 3 7 4 8 6 9 7 7

3 3 6 3 5 4 6 5 8 5 7

Mean unidirectional

positional deviation 𝒙𝒊 (µm) 2 5 2 5 3 6 4 7 5 6

Estimator of standard

uncertainty 𝒔𝒊 (µm) 2 3 2 3 2 3 2 2 3 2

𝟐𝒔𝒊 4 6 4 6 4 6 4 4 6 4

�̅�𝒊 − 𝟐𝒔𝒊 -2 -1 -2 -1 -1 0 0 3 -1 2

�̅�𝒊 + 𝟐𝒔𝒊 6 11 6 11 7 12 8 11 11 10

Unidirectional Repeatability

𝑹𝒊 = 𝟒𝒔𝒊 (µm) 8 12 8 12 8 12 8 8 12 8

Reverse value 𝑩𝒊 (µm) -3 -3 -3 -3 -1

Bidirectional repeatability

𝑹𝒊 (µm) 22 22 22 16 22

Mean bidirectional

positional deviation 𝒙𝒊 (µm) 4 4 5 6 6

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Table 42: Small scale positional analysis of Z axis using Mitutoyo MT513-405E dial gauge indicator (1-5)

Position Number i 1 2 3 4 5

Approach Direction

+ - + - + - + - + -

Target Position (mm) 0.019 0.044 0.061 0.070 0.110

Positional Deviations

(µm)

1 0 11 1 11 1 12 0 11 1 11

2 3 13 2 12 2 13 2 12 2 12

3 -1 8 -1 8 0 8 -1 8 -1 8

Mean unidirectional

positional deviation 𝒙𝒊

(µm)

1 11 1 10 1 11 0 10 1 10

Estimator of standard

uncertainty 𝒔𝒊 (µm) 2 3 2 2 1 3 2 2 2 2

𝟐𝒔𝒊 4 6 4 4 2 6 4 4 4 4

�̅�𝒊 − 𝟐𝒔𝒊 -3 5 -3 6 -1 5 -4 6 -3 6

�̅�𝒊 + 𝟐𝒔𝒊 5 17 5 14 3 17 4 14 5 14

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊

(µm)

8 12 8 8 4 12 8 8 8 8

Reverse value 𝑩𝒊 (µm) -10 -9 -10 -10 -9

Bidirectional

repeatability 𝑹𝒊 (µm) 22 17 20 18 17

Mean bidirectional

positional deviation 𝒙𝒊

(µm)

6 6 6 5 6

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Table 43: Small scale positional analysis of Z axis using Mitutoyo MT513-405E dial gauge indicator (6-10)

Position Number i 6 7 8 9 10

Approach Direction + - + - + - + - + -

Target Position (mm) 0.115 0.123 0.149 0.198 0.204

Positional Deviations (µm)

1 0 10 0 11 0 10 0 10 1 9

2 1 13 1 11 1 11 0 11 0 10

3 -1 8 -3 8 -1 7 -2 7 -3 6

Mean unidirectional

positional deviation 𝒙𝒊 (µm)

0 10 -1 10 0 9 -1 9 -1 8

Estimator of standard

uncertainty 𝒔𝒊 (µm)

1 3 2 2 1 2 1 2 2 2

𝟐𝒔𝒊 2 6 4 4 2 4 2 4 4 4

�̅�𝒊 − 𝟐𝒔𝒊 -2 4 -5 6 -2 5 -3 5 -5 4

�̅�𝒊 + 𝟐𝒔𝒊 2 16 3 14 2 13 1 13 3 12

Unidirectional

Repeatability 𝑹𝒊 = 𝟒𝒔𝒊 (µm)

4 12 8 8 4 8 4 8 8 8

Reverse value 𝑩𝒊 (µm) -10 -11 -9 -10 -9

Bidirectional repeatability

𝑹𝒊 (µm)

20 19 15 16 17

Mean bidirectional

positional deviation 𝒙𝒊 (µm)

5 5 5 4 4

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Appendix B : RSM Procedure

To produce and evaluate a RSM to model on the effect of laser micromachining

parameters on the parasitic absorption loss in the textured superstrates, the following

steps need to be performed:

The identification of the key process input variables.

The key factors can be defined from the previous literature or by conducting a

screening study. In the case of the work completed in this thesis, a combination of both

was completed. A previous study had worked using the same laser micromachining

system for the micro-ablation of channels in a different glass material [81]. Using this

information as a starting point, the process variables were further investigated through

a screening study to ensure compatibility with the materials used in this study. The

process input factors were laser power (Duty Cycle), pulse repetition frequency (PRF),

and translation speed (U).

The determination of each input ranges.

The screening study also helped finding the ranges of each factor. The criterion of

selecting the working ranges was getting a smooth, uniform, and continuous micro-

channel.

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Testing the significance of the model terms

In order to ensure that the model terms are significant, an analysis of the following

terms was completed [132].

The F value is calculated by term mean square divided by residual mean square.

The p-value shows whether the model/term is significant or not. The p-value is the

probability of getting an F Value of this size if the model/term did not have an effect

on the response. In general, a term that has a probability value less than 0.05, which is

the significance threshold that sets the risk level in significance/non-significance

detection, would be considered a significant effect.

The R-Squared is a measure of the amount of variation around the mean explained

by the model. A low R-Squared value indicates variation around the average

predictions of the model.

The Adj R-Squared is a measure of the amount of variation around the mean

explained by the model, adjusted for the number of terms in the model. The adjusted

R-Squared plateaus as the number of terms in the model increases if those additional

terms do not add value to the model.

The Pred R-Squared is a measure of the amount of variation in new data explained

by the model. This value decreases when too many insignificant terms are added to

the model.

The Adequate Precision is a signal to noise ratio. It compares the range of the

predicted values at the design points to the average prediction error. This value should

be larger than 4 to indicate that the model signal is strong.

The automatic Stepwise regression method was utilised in the Design Expert software

to eliminate insignificant terms in this work.

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Appendix C : Dial Gauge Technical

Specifications

Mahr MarCator 810W / SW Dial Gauge Specifications

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Mitutoyo 513-405E Dial Gauge Specifications

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Appendix D : ISO 230-2

Definitions

Target position - 𝑃𝑖 (i = 1 to m): The position to which the moving part is commanded

to move. i identifies the particular position among other selected target positions along

the axis.

Actual position - 𝑃𝑖𝑗 (i = 1 to m; j = 1 to n): The measured position reached by the

moving part on the jth

approach to the ith

target position.

Positional deviation -𝑥𝑖𝑗: Actual position reached by the moving part minus the target

position. It can be calculated according to (9).

𝑥𝑖𝑗 = 𝑃𝑖𝑗 − 𝑃𝑖 (9)

Unidirectional: The approach to a target position is always made in the same

direction. The symbol ↑ signifies an approach in the positive direction and ↓ signifies

an approach in the negative direction e.g. xij ↑ or xij ↓ .

Bi-directional: the approach to the target position is made in either direction.

Expanded uncertainty: the result of a measurement that is likely to encompass a

large portion of the distribution of values.

Coverage factor: This is a multiplier of the combined standard uncertainty in order

to obtain an expanded uncertainty.

Temperature: All measurements were carried out at room temperature 20º C. If this

was not the case, certain expansion coefficients may change. This could alter the

effectiveness of the results attained.

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Formulae

Mean unidirectional positional deviation at a position (𝑥𝑖 ↑ or 𝑥𝑖 ↓): Arithmetic

mean of the positional deviations obtained by a series of n unidirectional approaches

to a position Pi. They can be calculated according to (10) and (11).

𝑥𝑖 ↑=

1

𝑛∑ 𝑥𝑖𝑗

𝑛

𝑗=1

↑ (10)

𝑥𝑖 ↓=

1

𝑛∑ 𝑥𝑖𝑗

𝑛

𝑗=1

↓ (11)

Mean bi-directional positional deviation at a position (𝑥𝑖): Arithmetic mean of the

mean unidirectional positional deviations, 𝑥𝑖 ↑ and 𝑥𝑖 ↓ obtained from the two

directions of approach at a position Pi. It can be calculated according to (12).

𝑥𝑖 =

𝑥𝑖 ↑ +𝑥𝑖 ↓

2 (12)

Reversal value at a position (𝐵𝑖): Value of the difference between the mean

unidirectional positional deviations obtained from the two directions of approach at a

position 𝑃𝑖. It can be calculated according to (13).

𝐵𝑖 = 𝑥𝑖 ↑ −𝑥𝑖 ↓ (13)

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Reversal value of an axis (𝐵): Maximum of the absolute reversal values |𝐵𝑖| at all

target positions along or around the axis. It can be calculated according to (14).

𝐵 = 𝑚𝑎𝑥. [|𝐵𝑖|] (14)

Mean reversal value of an axis (𝐵): Arithmetic mean of the reversal values 𝐵𝑖 at all

target positions along or around the axis. It can be calculated according to (15).

𝐵 =

1

𝑚∑ 𝐵𝑖

𝑚

𝑖=1

(15)

Estimator of the unidirectional axis repeatability of positioning at a

position (𝑆𝑖 ↑ or 𝑆𝑖 ↓): Estimator of the standard uncertainty of the positional

deviations obtained by a series of n unidirectional approaches at a position 𝑃𝑖. They

can be calculated according to (16) and (17).

𝑠𝑖 ↑= √1

𝑛 − 1∑(𝑥𝑖𝑗 ↑ −𝑥𝑖 ↑)

2𝑛

𝑗=1

(16)

𝑠𝑖 ↓= √1

𝑛 − 1∑(𝑥𝑖𝑗 ↓ −𝑥𝑖 ↓)

2𝑛

𝑗=1

(17)

Unidirectional repeatability of positioning at a position 𝑅𝑖 ↑ or 𝑅𝑖 ↓ : Range

derived from the expanded uncertainty of unidirectional positional deviations at a

position 𝑃𝑖 using a coverage factor of 2. They can be calculated according to (18) and

(19).

𝑅𝑖 ↑= 4𝑠𝑖 ↑ (18)

𝑅𝑖 ↓= 4𝑠𝑖 ↓ (19)

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Bi-directional repeatability of positioning at a position (𝑅𝑖): It can be calculated

according to (20).

𝑅𝑖 = 𝑚𝑎𝑥. [2𝑠𝑖 ↑ +2𝑠𝑖 ↓ +|𝐵𝑖|; 𝑅𝑖 ↑; 𝑅𝑖 ↓] (20)

Unidirectional repeatability of positioning (𝑅): Maximum value of the repeatability

of positioning at any position 𝑃𝑖 along or around the axis. It can be calculated

according to (21) and (22).

𝑅 ↑= 𝑚𝑎𝑥. [𝑅𝑖 ↑] (21)

𝑅 ↓= 𝑚𝑎𝑥. [𝑅𝑖 ↓] (22)

Bi-directional repeatability of positioning of an axis : Maximum value of the

repeatability of positioning at any position 𝑃𝑖 along or around the axis. It can be

calculated according to (23).

𝑅 = 𝑚𝑎𝑥. [𝑅𝑖] (23)

Unidirectional systematic positional deviation of an axis (𝐸 ↑ or 𝐸 ↓): The

difference between the algebraic maximum and minimum of the mean unidirectional

positional deviations for one approach direction 𝑥𝑖 ↑ or 𝑥𝑖 ↓ at any position 𝑃𝑖 along

or around the axis. They can be calculated according to (24) and (25).

𝐸 ↑= 𝑚𝑎𝑥. [𝑥𝑖 ↑] − 𝑚𝑖𝑛. [𝑥𝑖 ↑] (24)

𝐸 ↓= 𝑚𝑎𝑥. [𝑥𝑖 ↓] − 𝑚𝑖𝑛. [𝑥𝑖 ↓] (25)

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Bi-directional systematic positional deviation of an axis (𝐸): The difference

between the algebraic maximum and minimum of the mean unidirectional positional

deviations for both approach direction 𝑥𝑖 ↑ or 𝑥𝑖 ↓ at any position 𝑃𝑖 along or around

the axis. It can be calculated according to (26).

𝐸 = 𝑚𝑎𝑥. [𝑥𝑖 ↑; 𝑥𝑖 ↓] − 𝑚𝑖𝑛. [𝑥𝑖 ↑; 𝑥𝑖 ↑] (26)

Range mean bi-directional positional deviation of an axis (𝑀): The difference

between the algebraic maximum and minimum of the mean bi-directional positional

deviations 𝑥𝑖 at any position 𝑃𝑖 along or around the axis. It can be calculated according

to (27).

𝑀 = 𝑚𝑎𝑥. [𝑥𝑖] − 𝑚𝑖𝑛. [𝑥𝑖] (27)

Unidirectional accuracy of positioning of an axis (𝐴 ↑ or 𝐴 ↓): Range derived from

the combination of the unidirectional systematic deviations and the estimator of the

standard uncertainty of unidirectional positioning using a coverage factor of 2. They

can be calculated according to (28) and (29).

𝐴 ↑= 𝑚𝑎𝑥. [𝑥𝑖 ↑ +2𝑠𝑖 ↑] − 𝑚𝑖𝑛. [𝑥𝑖 ↑ −2𝑠𝑖 ↑] (28)

𝐴 ↓= 𝑚𝑎𝑥. [𝑥𝑖 ↓ +2𝑠𝑖 ↓] − 𝑚𝑖𝑛. [𝑥𝑖 ↓ −2𝑠𝑖 ↓] (29)

Bi-directional accuracy of positioning of an axis (𝐴): Range derived from the

combination of the bidirectional systematic deviations and the estimator of the

standard uncertainty of bi-directional positioning using a coverage factor of 2. It can

be calculated according to (30).

𝐴 = 𝑚𝑎𝑥. [�̅�𝑖 ↑ +2𝑠𝑖 ↑; 𝑥𝑖 ↓ −2𝑠𝑖 ↓]

− 𝑚𝑖𝑛. [𝑥𝑖 ↑ −2𝑠𝑖 ↑; 𝑥𝑖 ↓ +2𝑠𝑖 ↓] (30)

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Appendix E : Fused Quartz Datasheet

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Appendix F

Channel Dimension Analysis

Table 44: Results from channel depth analysis

Sample /

Channel

Depth 1

(µm)

Depth 2

(µm)

Depth 3

(µm)

Depth

Average (µm)

Depth Std.

Dev. (µm)

1 545 572 572 563 16

2 297 294 303 298 5

3 157 160 154 157 3

4 661 668 694 674 17

5 608 584 620 604 19

6 781 804 781 789 14

7 769 769 807 782 22

8 703 668 703 691 20

9 670 657 670 666 8

10 262 257 252 257 5

11 122 121 117 120 3

12 74 73 75 74 1

13 638 638 638 638 0

14 498 488 513 500 13

15 375 379 368 374 6

16 974 993 955 974 19

17 852 878 878 869 15

18 748 763 763 758 9

19 155 152 149 152 3

20 95 100 98 98 2

21 72 75 71 72 2

22 462 439 480 460 21

23 364 368 375 369 6

24 286 289 272 282 9

25 757 734 795 762 31

26 551 557 573 560 11

27 569 569 592 577 13

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Table 45: Results from channel width (top) analysis

Sample /

Channel

Width 1

(µm)

Width 2

(μm)

Width 3

(µm)

Width

Average (µm)

Width Std.

Dev. (µm)

1 213 207 204 208 4

2 176 181 174 177 4

3 172 177 170 173 4

4 197 195 197 196 1

5 182 173 182 179 5

6 206 214 196 205 9

7 193 183 185 187 5

8 170 162 170 167 5

9 170 167 165 167 3

10 179 175 175 177 2

11 167 175 165 169 5

12 149 145 149 148 3

13 185 187 179 184 4

14 179 186 184 183 4

15 185 178 183 182 4

16 191 193 191 192 1

17 188 182 186 185 3

18 209 209 203 207 4

19 185 189 178 184 6

20 173 180 176 176 3

21 146 147 140 145 4

22 191 197 191 193 3

23 197 199 197 198 1

24 185 191 185 187 3

25 206 200 196 201 5

26 200 210 190 200 10

27 178 185 169 177 8

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Table 46: Results from channel width (50%) analysis

Sample /

Channel

Width

50% 1

(µm)

Width

50% 2

(μm)

Width

50% 3

(µm)

Width 50%

Average (µm)

Width 50%

Std. Dev. (µm)

1 41 40 42 41 1

2 65 68 68 67 2

3 77 75 73 75 2

4 45 43 46 45 2

5 33 34 34 33 0

6 33 35 32 33 1

7 34 35 36 35 1

8 35 34 34 34 1

9 42 43 42 42 1

10 77 76 78 77 1

11 83 79 83 82 2

12 83 82 81 82 1

13 54 53 56 54 2

14 63 60 66 63 3

15 66 68 69 68 1

16 51 51 53 52 1

17 54 57 56 56 1

18 63 64 64 63 0

19 84 82 81 82 2

20 91 95 94 93 2

21 95 97 94 95 1

22 77 81 75 78 3

23 83 87 85 85 2

24 74 71 75 73 2

25 72 74 75 74 1

26 74 75 71 74 2

27 66 69 67 67 2

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Appendix G : 3D Analysis

Measurement results from the evaluation of the 3D measurement performance.

Run 1

Lower Plane Height

(µm)

Upper Plane Height

(µm) Measured Height

(µm)

Sub-run 1 5.4 516.2 510.8

Sub-run 2 6.5 516.9 510.4

Sub-run 3 5.1 517.2 512.1

Sub-run 4 4.7 516.9 512.2

Sub-run 5 4.3 517.2 512.9

Sub-run 6 3.9 515.2 511.3

Average Measured

Height (µm) 511.6

Step Height (µm) 512

Accuracy (%) 99.92

Standard Deviation

(µm) 0.9

Run 2

Lower Plane Height

(µm)

Upper Plane Height

(µm) Measured Height

(µm)

Sub-run 1 3.0 506.8 503.8

Sub-run 2 2.9 506.3 503.4

Sub-run 3 2.3 506.2 503.8

Sub-run 4 2.5 505.4 502.9

Sub-run 5 2.3 505.1 502.8

Sub-run 6 2.2 505.6 503.4

Average Measured

Height (µm) 503.4

Step Height (µm) 512

Accuracy (%) 98.32

Standard Deviation

(µm) 0.4

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Run 3

Lower Plane Height

(µm)

Upper Plane Height

(µm) Measured Height

(µm)

Sub-run 1 3.6 106.7 103.1

Sub-run 2 3.6 106.7 103.1

Sub-run 3 3.6 106.8 103.1

Sub-run 4 3.1 106.5 103.4

Sub-run 5 3.6 107.1 103.5

Sub-run 6 3.6 106.7 103.1

Average Measured

Height (µm) 103.2

Step Height (µm) 103

Accuracy (%) 99.81

Standard Deviation

(µm) 0.2

Run 4

Lower Plane Height

(µm)

Upper Plane Height

(µm) Measured Height

(µm)

Sub-run 1 3.1 106.2 103.1

Sub-run 2 3.4 106.5 103.1

Sub-run 3 3 106.3 103.2

Sub-run 4 3 106.2 103.2

Sub-run 5 3.3 106.2 102.9

Sub-run 6 3.5 106.6 103.1

Average Measured

Height (µm) 103.1

Step Height (µm) 103

Accuracy (%) 99.90

Standard Deviation

(µm) 0.1

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Run 5

Lower Plane Height

(µm)

Upper Plane Height

(µm) Measured Height

(µm)

Sub-run 1 4.4 107 102.6

Sub-run 2 4.4 107.1 102.7

Sub-run 3 4.5 107.8 103.3

Sub-run 4 4.1 106.9 102.8

Sub-run 5 4.7 107.4 102.7

Sub-run 6 4.7 106.8 102.1

Average Measured

Height (µm) 102.7

Step Height (µm) 103

Accuracy (%) 99.71

Standard Deviation

(µm) 0.4

Run 6

Lower Plane Height

(µm)

Upper Plane Height

(µm) Measured Height

(µm)

Sub-run 1 3.4 105.8 102.4

Sub-run 2 3.5 106 102.5

Sub-run 3 3.6 106.1 102.5

Sub-run 4 3.5 106 102.4

Sub-run 5 3.6 106 102.4

Sub-run 6 3.5 105.9 102.4

Average Measured

Height (µm) 102.4

Step Height (µm) 103

Accuracy (%) 99.42

Standard Deviation

(µm) 0.1

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Run 7

Lower Plane Height

(µm)

Upper Plane Height

(µm) Measured Height

(µm)

Sub-run 1 4.1 106.5 102.4

Sub-run 2 3.9 106.4 102.6

Sub-run 3 4.1 106.9 102.7

Sub-run 4 3.8 106.1 102.3

Sub-run 5 3.8 105.9 102.1

Sub-run 6 3.5 106.1 102.6

Average Measured

Height (µm) 102.5

Step Height (µm) 103

Accuracy (%) 99.51

Standard Deviation

(µm) 0.2

Run 8

Lower Plane Height

(µm)

Upper Plane Height

(µm) Measured Height

(µm)

Sub-run 1 2.5 506.7 504.2

Sub-run 2 2.8 506.4 503.6

Sub-run 3 2.9 506.6 503.7

Sub-run 4 2.8 505.8 503

Sub-run 5 3.3 505.9 502.7

Sub-run 6 2.8 505.3 502.5

Average Measured

Height (µm) 503.3

Step Height (µm) 512

Accuracy (%) 98.30

Standard Deviation

(µm) 0.7

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Run 9

Lower Plane Height

(µm)

Upper Plane Height

(µm) Measured Height

(µm)

Sub-run 1 15.6 118.7 103.1

Sub-run 2 15.7 118.7 103

Sub-run 3 15.5 118.3 102.8

Sub-run 4 15.6 118.7 103.1

Sub-run 5 15.7 118.5 102.7

Sub-run 6 15.8 118.7 102.9

Average Measured

Height (µm) 102.9

Step Height (µm) 103

Accuracy (%) 99.90

Standard Deviation

(µm) 0.1

Run 10

Lower Plane Height

(µm)

Upper Plane Height

(µm) Measured Height

(µm)

Sub-run 1 2.1 104.8 102.7

Sub-run 2 2.4 104.9 102.6

Sub-run 3 2.5 105.1 102.5

Sub-run 4 2.3 105 102.7

Sub-run 5 2.5 105 102.5

Sub-run 6 2.2 104.9 102.7

Average Measured

Height (µm) 102.6

Step Height (µm) 103

Accuracy (%) 99.61

Standard Deviation

(µm) 0.1